Relevant bibliographies by topics / Vertex model

Contents

  1. Journal articles
  2. Dissertations / Theses
  3. Books
  4. Book chapters
  5. Conference papers
  6. Reports

Academic literature on the topic 'Vertex model'

Author: Grafiati
Published: 4 June 2021
Last updated: 1 February 2022

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Journal articles on the topic "Vertex model"

1

Bogoliubov, N. M. "Four-vertex model." Journal of Mathematical Sciences 151, no. 2 (May 2008): 2816–28. http://dx.doi.org/10.1007/s10958-008-9000-z.

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Borodin, Alexei, Ivan Corwin, and Vadim Gorin. "Stochastic six-vertex model." Duke Mathematical Journal 165, no. 3 (February 2016): 563–624. http://dx.doi.org/10.1215/00127094-3166843.

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Takagi, Taichiro. "Vertex Type Fractions of the Six-Vertex Model atΔ=-1." Journal of the Physical Society of Japan 67, no. 8 (August 15, 1998): 2653–57. http://dx.doi.org/10.1143/jpsj.67.2653.

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Eloranta, Kari. "The bounded eight-vertex model." Theoretical Computer Science 303, no. 2-3 (July 2003): 539–52. http://dx.doi.org/10.1016/s0304-3975(02)00505-4.

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OKUDA, Satoru. "Versatile three-dimensional vertex model." Proceedings of the Bioengineering Conference Annual Meeting of BED/JSME 2019.31 (2019): 2E12. http://dx.doi.org/10.1299/jsmebio.2019.31.2e12.

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Wu, F. Y., and H. Kunz. "The Odd Eight-Vertex Model." Journal of Statistical Physics 116, no. 1-4 (August 2004): 67–78. http://dx.doi.org/10.1023/b:joss.0000037206.47155.58.

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Nolden, I. M. "The asymmetric six-vertex model." Journal of Statistical Physics 67, no. 1-2 (April 1992): 155–201. http://dx.doi.org/10.1007/bf01049030.

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Piękoś, K., J. Tarasiuk, K. Wierzbanowski, and B. Bacroix. "Stochastic vertex model of recrystallization." Computational Materials Science 42, no. 1 (March 2008): 36–42. http://dx.doi.org/10.1016/j.commatsci.2007.06.005.

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SAMAJ, L., and M. KOLESÍK. "ON RELATION BETWEEN SYMMETRIC VERTEX MODEL AND ISING MODEL ON THE SQUARE LATTICE." Modern Physics Letters B 05, no. 16 (July 10, 1991): 1075–80. http://dx.doi.org/10.1142/s0217984991001313.

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The symmetric version of the two-state vertex model on the square lattice is studied. It is shown that there exists a manifold in the vertex weights parameter space on which the model can be mapped onto the Ising model in a field. The choices of symmetric vertex weights for which the equivalence holds in the whole temperature range are briefly discussed.
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LIN, K. Y., and F. Y. WU. "GENERAL 8-VERTEX MODEL ON THE HONEYCOMB LATTICE: EQUIVALENCE WITH AN ISING MODEL." Modern Physics Letters B 04, no. 05 (March 10, 1990): 311–16. http://dx.doi.org/10.1142/s0217984990000398.

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It is shown that the general 8-vertex model on the honeycomb lattice is always reducible to an Ising model in a nonzero but generally complex magnetic field. In the most general case of the staggered 8-vertex model characterized by 16 independent vertex weights, the equivalent Ising model has three anisotropic interactions and a staggered magnetic field which assumes two different values on the two sublattices.
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Dissertations / Theses on the topic "Vertex model"

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Frühwirth, Rudolf, Korbinian Eckstein, and Sylvia Frühwirth-Schnatter. "Vertex finding by sparse model-based clustering." IOP Publishing, 2016. http://epub.wu.ac.at/6173/1/jop.pdf.

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The application of sparse model-based clustering to the problem of primary vertex finding is discussed. The observed z-positions of the charged primary tracks in a bunch crossing are modeled by a Gaussian mixture. The mixture parameters are estimated via Markov Chain Monte Carlo (MCMC). Sparsity is achieved by an appropriate prior on the mixture weights. The results are shown and compared to clustering by the expectation-maximization (EM) algorithm.
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Mosaffa, Payman. "Hybrid cell-centred/vertex model for multicellular systems." Doctoral thesis, Universitat Politècnica de Catalunya, 2017. http://hdl.handle.net/10803/461678.

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This thesis presents a hybrid vertex/cell-centred approach to mechanically simulate planar cellular monolayers undergoing cell reorganisation. Cell centres are represented by a triangular nodal network, while the cell boundaries are formed by an associated vertex network. The two networks are coupled through a kinematic constraint which we allow to relax progressively. Cell-cell connectivity changes due to cell reorganisation or remodelling events, are accentuated. These situations are handled by using a variable resting length and applying an Equilibrium-Preserving Mapping (EPM) on the new connectivity, which computes a new set of resting lengths that preserve nodal and vertex equilibrium. As a by-product, the proposed technique enables to recover fully vertex or fully cell-centred models in a seamless manner by modifying a numerical parameter of the model. The properties of the model are illustrated by simulating monolayers subjected to imposed extension and during a wound healing process. The evolution of forces and the EPM are analysed during the remodelling events.
Esta tesis presenta un modelo híbrido para la simulación mecánica de monocapas celulares. Este modelo combina métodos de vértices y centrados en la célula, y está orientado al análisis de deformaciones con reorganización celular. Los núcleos vienen representados por nodos que forman una malla triangular, mientras que las contornos (membranas y córtex) forman una malla poligonal de vértices. Las dos mallas se acoplan a través de una restricción cinemática que puede ser relajada de forma controlada. El estudio hace especial hincapié en los cambios de conectividad, tanto debidos a la reorganización celular como el remodelado del citoesqueleto. Estas situaciones se abordan a través de una longitud de referencia variable y aplicando un Mapeo con Conservación de Equilibrio (EPM) que minimiza el error en el equilibrio nodal y en los vértices. La técnica resultante puede ser adaptada progresivamente a través de un parámetro, dando lugar a un modelo exclusivamente de vértices o a uno de centros. Sus propiedades se ilustran en simulaciones de monocapas sujetas a una extensión impuesta y durante el proceso de cicatrizado de heridas. La evolución de las fuerzas y los efectos del EPM durante el remodelado se analizan en estos ejemplos.
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Levis, Demian. "Two-dimensional Spin Ice and the Sixteen-Vertex Model." Phd thesis, Université Pierre et Marie Curie - Paris VI, 2012. http://tel.archives-ouvertes.fr/tel-00763350.

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Cette thèse présente une étude complète des propriétés statiques et dynamiques du modèle à seize vertex en 2D, une version simplifiée de la glace de spin avec interactions dipolaires. Après une discussion générale sur le magnétisme frustré, et la glace de spin en particulier, on justifie l'introduction de notre modèle pour étudier le comportement collectif de la glace de spin. On utilise un algorithme de Monte Carlo à temps continu avec une dynamique locale qui nous permet d'analyser les phases d'équilibre et les propriétés critiques du modèle 2D. On compare nos résutats avec les resultats obtenus dans les cas où le système est intégrable. On définit ensuite le modèle sur des arbres orientés et on applique une approximation du type Bethe-Peierls. Afin de discuter le domaine de validité de cette approche, on compare les résultats ainsi obtenus avec les résultats exacts et numériques obtenus pour le modèle 2D. L'apparition récente des glaces de spin artificielles suggère un certain choix des paramètres du modèle. On montre que le modèle à seize vertex décrit de façon précise la thermodynamique de la glace de spin artificielle. On présente en détail le diagramme de phase et la nature des phases d'équilibre du modèle à seize vertex. Afin d' inclure l'effet des fluctuations thermiques responsables de apparaition de défauts ponc- tuels dans la glace de spin, on construit une extension stochastique du modèle intégrable à six vertex. On étudie, par l'intermédiaire de simulations Monte Carlo, comment le système s'ordonne dans le temps après différentes trempes. On analyse l'évolution de la densité de défauts et on iden- tifie les mécanismes dynamiques qui pilotent la relaxation vers ses différentes phases d'équilibre. On montre ainsi que la dynamique donne lieu à du "coarsening" et qu'elle vérifie l'hypothèse de "scaling" dynamique. On discute le rôle des défauts topologiques étendus et ponctuels présents dans le système au cours de l'évolution. Finalement, on étudie la présence d'un régime dynamique où le système reste gelé pendant de longues périodes de temps, ce qui à été observé dans la glace de spin dipolaire en 3D.
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Smith, Aaron. "Vertex model approaches to epithelial tissues in developmental systems." Thesis, University of Oxford, 2012. http://ora.ox.ac.uk/objects/uuid:4d19f232-764c-4e27-bca9-d2ede0ec2db9.

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The purpose of this thesis is to develop a vertex model framework that can be used to perform computational experiments related to the dynamics of epithelial tissues in developmental systems. We focus on three example systems: the Drosophila wing imaginal disc, the Drosophila epidermis and the visceral endoderm of the mouse embryo. Within these systems, key questions pertaining to size-control mechanisms and coordination of cell migration remain unanswered and are amenable to computational testing. The vertex model presented here builds upon existing frameworks in three key ways. Firstly, we include novel force terms, representing, for example, the reaction of a cell to being compressed and its shape becoming distorted during a highly dynamic process such as cell migration. Secondly, we incorporate a model of diffusing morphogenetic growth factors within the vertex framework, using an arbitrary Lagrangian-Eulerian formulation of the diffusion equation and solving with the finite-element method (FEM). Finally, we implement the vertex model on the surface of an ellipsoid, in order to simulate cell migration in the mouse embryo. Throughout this thesis, we validate our model by running simple simulations. We demonstrate convergence properties of the FEM scheme and discuss how the time taken to solve the system scales with tissue size. The model is applied to biological systems and its utility demonstrated in several contexts. We show that when growth is dependent on morphogen concentration in the Drosophila wing disc, proliferation occurs preferentially in regions of high concentration. In the Drosophila epidermis, we show that a recently proposed mechanism of compartment size-control, in which a growth-factor is released in limited amounts, is viable. Finally, we examine the phenomenon of rosettes in the mouse embryo, which occur when five or more cells meet at a common vertex. We show, by running simulations both with and without rosettes, that they are crucial facilitators of ordered migration, and are thus critical in the patterning of the early embryo.
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Schurig, Michael. "The Vertex effect in polycrystalline materials simulation, a macroscopic model, and structural application /." [S.l.] : [s.n.], 2006. http://diglib.uni-magdeburg.de/Dissertationen/2006/micschurig.htm.

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Farhadifar, Reza. "Dynamics of Cell Packing and Polar Order in Developing Epithelia." Doctoral thesis, Saechsische Landesbibliothek- Staats- und Universitaetsbibliothek Dresden, 2010. http://nbn-resolving.de/urn:nbn:de:bsz:14-ds-1244035271841-50183.

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During development, organs with different shape and functionality form from a single fertilized egg cell. Mechanisms that control shape, size and morphology of tissues pose challenges for developmental biology. These mechanisms are tightly controlled by an underlying signaling system by which cells communicate to each other. However, these signaling networks can affect tissue size and morphology through limited processes such as cell proliferation, cell death and cell shape changes,which are controlled by cell mechanics and cell adhesion. One example of such a signaling system is the network of interacting proteins that control planar polarization of cells. These proteins distribute asymmetrically within cells and their distribution in each cell determines of the polarity of the neighboring cells. These proteins control the pattern of hairs in the adult Drosophila wing as well as hexagonal repacking of wing cells during development. Planar polarity proteins also control developmental processes such as convergent-extension. We present a theoretical study of cell packing geometry in developing epithelia. We use a vertex model to describe the packing geometry of tissues, for which forces are balanced throughout the tissue. We introduce a cell division algorithm and show that repeated cell division results in the formation of a distinct pattern of cells, which is controlled by cell mechanics and cell-cell interactions. We compare the vertex model with experimental measurements in the wing disc of Drosophila and quantify for the first time cell adhesion and perimeter contractility of cells. We also present a simple model for the dynamics of polarity order in tissues. We identify a basic mechanism by which long-range polarity order throughout the tissue can be established. In particular we study the role of shear deformations on polarity pattern and show that the polarity of the tissue reorients during shear flow. Our simple mechanisms for ordering can account for the processes observed during development of the Drosophila wing.
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Ekstrand, Joel. "Going Round in Circles : From Sigma Models to Vertex Algebras and Back." Doctoral thesis, Uppsala universitet, Teoretisk fysik, 2011. http://urn.kb.se/resolve?urn=urn:nbn:se:uu:diva-159918.

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In this thesis, we investigate sigma models and algebraic structures emerging from a Hamiltonian description of their dynamics, both in a classical and in a quantum setup. More specifically, we derive the phase space structures together with the Hamiltonians for the bosonic two-dimensional non-linear sigma model, and also for the N=1 and N=2 supersymmetric models. A convenient framework for describing these structures are Lie conformal algebras and Poisson vertex algebras. We review these concepts, and show that a Lie conformal algebra gives a weak Courant–Dorfman algebra. We further show that a Poisson vertex algebra generated by fields of conformal weight one and zero are in a one-to-one relationship with Courant–Dorfman algebras. Vertex algebras are shown to be appropriate for describing the quantum dynamics of supersymmetric sigma models. We give two definitions of a vertex algebra, and we show that these definitions are equivalent. The second definition is given in terms of a λ-bracket and a normal ordered product, which makes computations straightforward. We also review the manifestly supersymmetric N=1 SUSY vertex algebra. We also construct sheaves of N=1 and N=2 vertex algebras. We are specifically interested in the sheaf of N=1 vertex algebras referred to as the chiral de Rham complex. We argue that this sheaf can be interpreted as a formal quantization of the N=1 supersymmetric non-linear sigma model. We review different algebras of the chiral de Rham complex that one can associate to different manifolds. In particular, we investigate the case when the manifold is a six-dimensional Calabi–Yau manifold. The chiral de Rham complex then carries two commuting copies of the N=2 superconformal algebra with central charge c=9, as well as the Odake algebra, associated to the holomorphic volume form.
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Farhadifar, Reza. "Dynamics of Cell Packing and Polar Order in Developing Epithelia." Doctoral thesis, Technische Universität Dresden, 2009. https://tud.qucosa.de/id/qucosa%3A23750.

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During development, organs with different shape and functionality form from a single fertilized egg cell. Mechanisms that control shape, size and morphology of tissues pose challenges for developmental biology. These mechanisms are tightly controlled by an underlying signaling system by which cells communicate to each other. However, these signaling networks can affect tissue size and morphology through limited processes such as cell proliferation, cell death and cell shape changes,which are controlled by cell mechanics and cell adhesion. One example of such a signaling system is the network of interacting proteins that control planar polarization of cells. These proteins distribute asymmetrically within cells and their distribution in each cell determines of the polarity of the neighboring cells. These proteins control the pattern of hairs in the adult Drosophila wing as well as hexagonal repacking of wing cells during development. Planar polarity proteins also control developmental processes such as convergent-extension. We present a theoretical study of cell packing geometry in developing epithelia. We use a vertex model to describe the packing geometry of tissues, for which forces are balanced throughout the tissue. We introduce a cell division algorithm and show that repeated cell division results in the formation of a distinct pattern of cells, which is controlled by cell mechanics and cell-cell interactions. We compare the vertex model with experimental measurements in the wing disc of Drosophila and quantify for the first time cell adhesion and perimeter contractility of cells. We also present a simple model for the dynamics of polarity order in tissues. We identify a basic mechanism by which long-range polarity order throughout the tissue can be established. In particular we study the role of shear deformations on polarity pattern and show that the polarity of the tissue reorients during shear flow. Our simple mechanisms for ordering can account for the processes observed during development of the Drosophila wing.
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Jordan, Alex 1979. "A Super Version of Zhu's Theorem." Thesis, University of Oregon, 2008. http://hdl.handle.net/1794/8283.

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vii, 41 p. A print copy of this thesis is available through the UO Libraries. Search the library catalog for the location and call number.
We generalize a theorem of Zhu relating the trace of certain vertex algebra representations and modular invariants to the arena of vertex super algebras. The theorem explains why the space of simple characters for the Neveu-Schwarz minimal models NS( p, q ) is modular invariant. It also expresses negative products in terms of positive products, which are easier to compute. As a consequence of the main theorem, the subleading coefficient of the singular vectors of NS( p, q ) is determined for p and q odd. An interesting family of q -series identities is established. These consequences established here generalize results of Milas in this field.
Adviser: Arkady Vaintrob
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Giering, Kay-Uwe [Verfasser], and Manfred [Akademischer Betreuer] Salmhofer. "Self-energy flows and the frequency-dependent interaction vertex in the two-dimensional repulsive Hubbard model / Kay-Uwe Giering ; Betreuer: Manfred Salmhofer." Heidelberg : Universitätsbibliothek Heidelberg, 2012. http://d-nb.info/1179784901/34.

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Books on the topic "Vertex model"

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Bleher, Pavel. Random matrices and the six-vertex model. Providence, Rhode Island, USA: American Mathematical Society, 2014.

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Salverda, Wiemer. De houdbaarheid van het Nederlandse "model": Verder met loonmatiging en deeltijdarbeid? Den Haag: Elsevier Bedrijfsinformatie, 2000.

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Pantel, Evelina. Valenz im ,Smysl-Tekst'-Modell: Eine konfrontative Analyse russischer und polnischer Verben. Bern: Peter Lang International Academic Publishers, 1993.

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Pantel, Evelina. Valenz im "Smysl<=>Tekst'"-Modell: Eine konfrontative Analyse russischer und polnischer Verben. München: O. Sagner, 1993.

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Picasso, Pablo. Pablo Picasso, l'artiste et son modèle. André Verdet, hommage-rétrospective: Exposition du 28 juin au 31 août 2002, Maison Fonpeyrouse, Cordes sur Ciel. Cordes sur Ciel: OMT, 2002.

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Robu, Flaminia. Translating nonsense verse: A case of linguistic substitution of the natural model of language : case study, the "Jabberwocky" by Lewis Carroll. Cluj-Napoca: Casa Cărții Deștiință, 2007.

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Robu, Flaminia. Translating nonsense verse: A case of linguistic substitution of the natural model of language : case study, the "Jabberwocky" by Lewis Carroll. Cluj-Napoca: Casa Cărții Deștiință, 2007.

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Wheeler, Angela J. English verse satire from Donne to Dryden: Imitation of classical models. Heidelberg: C. Winter, 1992.

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Ferreira, Nádia Cristina d'Avila. Zona Franca Verde: Modelo de desenvolvimento para o Amazonas, 2003-2009. Manaus, Amazonas: SDS, Secretaria de Estado do Meio Ambiente e Desenvolvimento Sustentável, Amazonas Governo do Estado, 2010.

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English auxiliaries: Structure and history. Cambridge [England]: Cambridge University Press, 1993.

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Book chapters on the topic "Vertex model"

1

Lavis, David A., and George M. Bell. "The Eight-Vertex Model." In Statistical Mechanics of Lattice Systems, 167–202. Berlin, Heidelberg: Springer Berlin Heidelberg, 1999. http://dx.doi.org/10.1007/978-3-662-10020-2_5.

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Lavis, David A., and George M. Bell. "The Six-Vertex Model." In Statistical Mechanics of Lattice Systems, 293–334. Berlin, Heidelberg: Springer Berlin Heidelberg, 1999. http://dx.doi.org/10.1007/978-3-662-03843-7_10.

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Frühwirth, Rudolf, and Are Strandlie. "Vertex Finding." In Pattern Recognition, Tracking and Vertex Reconstruction in Particle Detectors, 131–41. Cham: Springer International Publishing, 2020. http://dx.doi.org/10.1007/978-3-030-65771-0_7.

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AbstractVertex finding is the search for clusters of tracks that originate at the same point in space. The chapter discusses a variety of methods for finding primary vertices, first in one and then in three dimensions. Details are given on model-based clustering, the EM algorithm and clustering by deterministic annealing in 1D, and greedy clustering, iterated estimators, topological vertex finding, and a vertex finder based on medical imaging in 3D.
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Cai, Jin-Yi, Tianyu Liu, and Pinyan Lu. "Approximability of the Six-vertex Model." In Proceedings of the Thirtieth Annual ACM-SIAM Symposium on Discrete Algorithms, 2248–61. Philadelphia, PA: Society for Industrial and Applied Mathematics, 2019. http://dx.doi.org/10.1137/1.9781611975482.136.

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Jurdzinski, Tomasz, Krzysztof Lorys, and Krzysztof Nowicki. "Communication Complexity in Vertex Partition Whiteboard Model." In Structural Information and Communication Complexity, 264–79. Cham: Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-030-01325-7_24.

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Westbury, Bruce W. "An Exact Renormalisation in a Vertex Model." In NATO ASI Series, 193–201. Boston, MA: Springer US, 1993. http://dx.doi.org/10.1007/978-1-4899-1612-9_17.

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Piękoś, Krystian, Jacek Tarasiuk, K. Wierzbanowski, and Brigitte Bacroix. "Mixed Vertex - Monte Carlo Model of Recrystallization." In Materials Science Forum, 1151–56. Stafa: Trans Tech Publications Ltd., 2007. http://dx.doi.org/10.4028/0-87849-443-x.1151.

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Piękoś, Krystian, Jacek Tarasiuk, K. Wierzbanowski, and Brigitte Bacroix. "Generalized Vertex Model - Study of Recrystallization in Copper." In Materials Science Forum, 1157–62. Stafa: Trans Tech Publications Ltd., 2007. http://dx.doi.org/10.4028/0-87849-443-x.1157.

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Bornyakov, V., A. Hoferichter, G. Schierholz, and A. Thimm. "’T Hooft Vertex in the Chiral Schwinger Model." In Lattice Fermions and Structure of the Vacuum, 173–81. Dordrecht: Springer Netherlands, 2000. http://dx.doi.org/10.1007/978-94-011-4124-6_16.

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Li, Kan, and Yin Pang. "A Vertex Similarity Probability Model for Finding Network Community Structure." In Advances in Knowledge Discovery and Data Mining, 456–67. Berlin, Heidelberg: Springer Berlin Heidelberg, 2012. http://dx.doi.org/10.1007/978-3-642-30217-6_38.

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Conference papers on the topic "Vertex model"

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Gabrielli, E., V. A. Ilyin, and B. Mele. "ZγH vertex effects at future colliders." In Beyond the standard model. American Institute of Physics, 1997. http://dx.doi.org/10.1063/1.54487.

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AMICO, L., G. FALCI, and R. FAZIO. "THE BCS MODEL AND SIX VERTEX MODELS." In Proceedings of the Sixth's International School of Theoretical Physics. WORLD SCIENTIFIC, 2001. http://dx.doi.org/10.1142/9789812811479_0031.

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Low, Kok-Lim, and Tiow-Seng Tan. "Model simplification using vertex-clustering." In the 1997 symposium. New York, New York, USA: ACM Press, 1997. http://dx.doi.org/10.1145/253284.253310.

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Bazhanov, Vladimir. "Functional relations in the eight - vertex model." In BETHE ANSATZ: 75 YEARS LATER. Trieste, Italy: Sissa Medialab, 2007. http://dx.doi.org/10.22323/1.038.0001.

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ZHANG, QI-REN. "BAG MODEL AND THE π-NUCLEON VERTEX." In Proceedings of the International Workshop. WORLD SCIENTIFIC, 2001. http://dx.doi.org/10.1142/9789812810380_0016.

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Gao, Zhongpai, Junchi Yan, Guangtao Zhai, and Xiaokang Yang. "Learning Spectral Dictionary for Local Representation of Mesh." In Thirtieth International Joint Conference on Artificial Intelligence {IJCAI-21}. California: International Joint Conferences on Artificial Intelligence Organization, 2021. http://dx.doi.org/10.24963/ijcai.2021/95.

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For meshes, sharing the topology of a template is a common and practical setting in face-, hand-, and body-related applications. Meshes are irregular since each vertex's neighbors are unordered and their orientations are inconsistent with other vertices. Previous methods use isotropic filters or predefined local coordinate systems or learning weighting matrices for each vertex of the template to overcome the irregularity. Learning weighting matrices for each vertex to soft-permute the vertex's neighbors into an implicit canonical order is an effective way to capture the local structure of each vertex. However, learning weighting matrices for each vertex increases the parameter size linearly with the number of vertices and large amounts of parameters are required for high-resolution 3D shapes. In this paper, we learn spectral dictionary (i.e., bases) for the weighting matrices such that the parameter size is independent of the resolution of 3D shapes. The coefficients of the weighting matrix bases for each vertex are learned from the spectral features of the template's vertex and its neighbors in a weight-sharing manner. Comprehensive experiments demonstrate that our model produces state-of-the-art results with a much smaller model size.
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Singla, Adhish, Krishnaji Desai, Suresh Purini, and Venkatesh Choppella. "Distributed Safety Verification Using Vertex Centric Programming Model." In 2016 15th International Symposium on Parallel and Distributed Computing (ISPDC). IEEE, 2016. http://dx.doi.org/10.1109/ispdc.2016.23.

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Che, Shuai. "GasCL: A vertex-centric graph model for GPUs." In 2014 IEEE High Performance Extreme Computing Conference (HPEC). IEEE, 2014. http://dx.doi.org/10.1109/hpec.2014.7040962.

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Reshetikhin, Nikolai. "The 6-Vertex Model with Fixed Boundary Conditions." In BETHE ANSATZ: 75 YEARS LATER. Trieste, Italy: Sissa Medialab, 2007. http://dx.doi.org/10.22323/1.038.0012.

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SASSEN, F. P., S. KREWALD, and J. SPETH. "A DISPERSIVE MODEL FOR TRIPLE MESON VERTEX FUNCTIONS." In Proceedings of the 7th International Workshop on Production, Properties and Interaction of Mesons. WORLD SCIENTIFIC, 2003. http://dx.doi.org/10.1142/9789812791351_0036.

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Reports on the topic "Vertex model"

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Novokhatski, Alexander. RF MODES IN THE PEP-II SHIELDED VERTEX BELLOWS. Office of Scientific and Technical Information (OSTI), June 2003. http://dx.doi.org/10.2172/813229.

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Tonbuloğlu, Betül, and İsmail Tonbuloğlu. Eğitimde Dijital Dönüşüm Harmanlanmış Öğrenme. İLKE İlim Kültür Eğitim Vakfı, August 2021. http://dx.doi.org/10.26414/anr09.

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Dijitalleşmenin tüm alanlarda etkisini artırdığı ve hayatın vazgeçilmez bir parçası haline geldiği günümüzde eğitim alanında da dijitalleşme yoğun bir şekilde yer bulmakta; dijital bir dönüşüm yaşanmaktadır. Harmanlanmış öğrenme; sunum ortamlarının birleştirilmesi, öğretim yöntemlerinin birleştirilmesi, çevrimiçi ve yüz yüze eğitimin birleştirilmesi gibi çeşitli şekillerde anlamlandırılabilmektedir. Geleneksel öğrenme süreçleri ile uzaktan öğrenme süreçlerinin birlikte tasarlanması olarak ifade edilen harmanlanmış öğrenme, mevcut ihtiyaçların ve şartların göz önünde bulundurularak ve iki öğrenme ortamının en güçlü yanları alınarak öğrenme/ öğretme sürecini daha etkili ve verimli hale getirmeyi amaçlamaktadır. Harmanlanmış öğrenmede dijital teknolojilerin sadece tamamlayıcı olarak değil, aynı zamanda öğrenme sürecini dönüştürücü ve iyileştirici olarak yer alması gerekliliğine dikkat edilmelidir. Teknoloji, pedagoji ve içeriğin doğru bir şekilde birleştirilmesiyle iyi yapılandırılmış harmanlanmış öğrenme süreçleri oluşturulabilir. Harmanlanmış öğrenme uygulamaları, çevrimiçi ortamdaki işbirliği sayesinde etkileşimi derinleştirmekte ve bireysel öğrenmeler ve alıştırmalar için uzaktan öğrenme ortamlarından yararlanılarak zamanın daha verimli kullanılmasını sağlamaktadır. Öğrencilere yer, zaman, içerik açısından öğrenme esnekliği sağlamakta; öğrencilerin bireysel çalışmalarını kendi hızında gerçekleştirmelerini ve konu tekrarı yapabilmelerini kolaylaştırmaktadır. Ayrıca sunduğu pedagojik zenginlik, bilgiye erişim kolaylığı, sosyal etkileşim imkânı, maliyet etkinliği, yeniden düzenlenebilir olması, esneklik gibi farklı yararları bulunmaktadır. Bunun yanında öğrencilerin öz disiplin ve öz düzenleme becerilerini edinebilmesi, eğitmenin öğrenme teknolojisinin doğru şekilde entegre edilmesi konusunda kendini eğitmesi, eğitim kurumlarının doğru ve yeterli teknolojik alt yapıyı ve eğitim desteğini sunabilmesi ve süreç öncesinde tüm paydaşların taleplerine ve ihtiyaçlarına yer veren geniş kapsamlı bir planlamanın yapılması gereklidir. Harmanlanmış öğrenmenin, uygulama şekillerine göre Rotasyon Modeli, Esnek Model, Kişisel Olarak Harmanlanan Model ve Zenginleştirilmiş Sanal Model gibi farklı modelleri ve harmanlanmış öğrenme ortamlarının tasarımda dikkat edilmesi gereken farklı unsurlar bulunmaktadır. Bu rapor kapsamında harmanlanmış öğrenmenin kavramsal temelleri, yapılandırılmasında öne çıkan modeller, tasarım unsurları ve farklı seviyelerdeki uygulama örneklerine yer verilmektedir. Harmanlanmış öğrenme sürecinin incelenmesi ve uygulanabilirliğinin değerlendirilmesi, eğitim kalitesini artırmak ve öğrenme sürecini güçlendirmek adına önem teşkil etmektedir.
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HEFNER, Robert. IHSAN ETHICS AND POLITICAL REVITALIZATION Appreciating Muqtedar Khan’s Islam and Good Governance. IIIT, October 2020. http://dx.doi.org/10.47816/01.001.20.

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Ours is an age of pervasive political turbulence, and the scale of the challenge requires new thinking on politics as well as public ethics for our world. In Western countries, the specter of Islamophobia, alt-right populism, along with racialized violence has shaken public confidence in long-secure assumptions rooted in democracy, diversity, and citizenship. The tragic denouement of so many of the Arab uprisings together with the ascendance of apocalyptic extremists like Daesh and Boko Haram have caused an even greater sense of alarm in large parts of the Muslim-majority world. It is against this backdrop that M.A. Muqtedar Khan has written a book of breathtaking range and ethical beauty. The author explores the history and sociology of the Muslim world, both classic and contemporary. He does so, however, not merely to chronicle the phases of its development, but to explore just why the message of compassion, mercy, and ethical beauty so prominent in the Quran and Sunna of the Prophet came over time to be displaced by a narrow legalism that emphasized jurisprudence, punishment, and social control. In the modern era, Western Orientalists and Islamists alike have pushed the juridification and interpretive reification of Islamic ethical traditions even further. Each group has asserted that the essence of Islam lies in jurisprudence (fiqh), and both have tended to imagine this legal heritage on the model of Western positive law, according to which law is authorized, codified, and enforced by a leviathan state. “Reification of Shariah and equating of Islam and Shariah has a rather emaciating effect on Islam,” Khan rightly argues. It leads its proponents to overlook “the depth and heights of Islamic faith, mysticism, philosophy or even emotions such as divine love (Muhabba)” (13). As the sociologist of Islamic law, Sami Zubaida, has similarly observed, in all these developments one sees evidence, not of a traditionalist reassertion of Muslim values, but a “triumph of Western models” of religion and state (Zubaida 2003:135). To counteract these impoverishing trends, Khan presents a far-reaching analysis that “seeks to move away from the now failed vision of Islamic states without demanding radical secularization” (2). He does so by positioning himself squarely within the ethical and mystical legacy of the Qur’an and traditions of the Prophet. As the book’s title makes clear, the key to this effort of religious recovery is “the cosmology of Ihsan and the worldview of Al-Tasawwuf, the science of Islamic mysticism” (1-2). For Islamist activists whose models of Islam have more to do with contemporary identity politics than a deep reading of Islamic traditions, Khan’s foregrounding of Ihsan may seem unfamiliar or baffling. But one of the many achievements of this book is the skill with which it plumbs the depth of scripture, classical commentaries, and tasawwuf practices to recover and confirm the ethic that lies at their heart. “The Quran promises that God is with those who do beautiful things,” the author reminds us (Khan 2019:1). The concept of Ihsan appears 191 times in 175 verses in the Quran (110). The concept is given its richest elaboration, Khan explains, in the famous hadith of the Angel Gabriel. This tradition recounts that when Gabriel appeared before the Prophet he asked, “What is Ihsan?” Both Gabriel’s question and the Prophet’s response make clear that Ihsan is an ideal at the center of the Qur’an and Sunna of the Prophet, and that it enjoins “perfection, goodness, to better, to do beautiful things and to do righteous deeds” (3). It is this cosmological ethic that Khan argues must be restored and implemented “to develop a political philosophy … that emphasizes love over law” (2). In its expansive exploration of Islamic ethics and civilization, Khan’s Islam and Good Governance will remind some readers of the late Shahab Ahmed’s remarkable book, What is Islam? The Importance of Being Islamic (Ahmed 2016). Both are works of impressive range and spiritual depth. But whereas Ahmed stood in the humanities wing of Islamic studies, Khan is an intellectual polymath who moves easily across the Islamic sciences, social theory, and comparative politics. He brings the full weight of his effort to conclusion with policy recommendations for how “to combine Sufism with political theory” (6), and to do so in a way that recommends specific “Islamic principles that encourage good governance, and politics in pursuit of goodness” (8).
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