Relevant bibliographies by topics / Nambu

Contents

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

Academic literature on the topic 'Nambu'

Author: Grafiati
Published: 4 June 2021
Last updated: 22 February 2023

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Journal articles on the topic "Nambu"

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Guan, Baoling, Liangyun Chen, and Yao Ma. "On the Deformations and Derivations ofn-Ary Multiplicative Hom-Nambu-Lie Superalgebras." Advances in Mathematical Physics 2014 (2014): 1–9. http://dx.doi.org/10.1155/2014/381683.

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We introduce the relevant concepts ofn-ary multiplicative Hom-Nambu-Lie superalgebras and construct three classes ofn-ary multiplicative Hom-Nambu-Lie superalgebras. As a generalization of the notion of derivations forn-ary multiplicative Hom-Nambu-Lie algebras, we discuss the derivations ofn-ary multiplicative Hom-Nambu-Lie superalgebras. In addition, the theory of one parameter formal deformation ofn-ary multiplicative Hom-Nambu-Lie superalgebras is developed by choosing a suitable cohomology.
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Freund, Peter G. O., Jeffrey Harvey, Emil Martinec, and Pierre Ramond. "Yoichiro Nambu." Physics Today 68, no. 10 (October 2015): 60–61. http://dx.doi.org/10.1063/pt.3.2956.

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Nielsen, H. B. "Yoichiro Nambu." International Journal of Modern Physics A 31, no. 13 (May 8, 2016): 1630019. http://dx.doi.org/10.1142/s0217751x16300192.

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Willemsen, Jorge. "Remembering Nambu." Physics World 28, no. 9 (September 2015): 21. http://dx.doi.org/10.1088/2058-7058/28/9/27.

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Grabowski, J., and G. Marmo. "Remarks on Nambu-Poisson and Nambu-Jacobi brackets." Journal of Physics A: Mathematical and General 32, no. 23 (January 1, 1999): 4239–47. http://dx.doi.org/10.1088/0305-4470/32/23/304.

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Tian, Lijun, Baoling Guan, and Yao Ma. "On the Cohomology and Extensions of n-ary Multiplicative Hom-Nambu-Lie Superalgebras." Advances in Mathematical Physics 2020 (August 1, 2020): 1–17. http://dx.doi.org/10.1155/2020/1961836.

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In this paper, we discuss the representations of n-ary multiplicative Hom-Nambu-Lie superalgebras as a generalization of the notion of representations for n-ary multiplicative Hom-Nambu-Lie algebras. We also give the cohomology of an n-ary multiplicative Hom-Nambu-Lie superalgebra and obtain a relation between extensions of an n-ary multiplicative Hom-Nambu-Lie superalgebra b by an abelian one a and Z1b,a0¯. We also introduce the notion of T∗-extensions of n-ary multiplicative Hom-Nambu-Lie superalgebras and prove that every finite-dimensional nilpotent metric n-ary multiplicative Hom-Nambu-Lie superalgebra over an algebraically closed field of characteristic not 2 in the case α is a surjection is isometric to a suitable T∗-extension.
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SAHOO, DEBENDRANATH, and M. C. VALSAKUMAR. "NONEXISTENCE OF QUANTUM NAMBU MECHANICS." Modern Physics Letters A 09, no. 29 (September 21, 1994): 2727–32. http://dx.doi.org/10.1142/s0217732394002574.

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We investigate the problem of quantization of Nambu mechanics — a problem posed by Nambu [Phys. Rev.D7, 2405 (1973)] — along the line of Wigner–Weyl–Moyal (WWM) phase-space quantization of classical mechanics and show that the quantum analog of Nambu mechanics does not exist.
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Volkov, M. K., and A. E. Radzhabov. "The Nambu – Jona'Lasinio model and its development." Uspekhi Fizicheskih Nauk 176, no. 6 (2006): 569. http://dx.doi.org/10.3367/ufnr.0176.200606a.0569.

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Arraut, Ivan. "The origin of the mass of the Nambu–Goldstone bosons." International Journal of Modern Physics A 33, no. 07 (March 8, 2018): 1850041. http://dx.doi.org/10.1142/s0217751x18500410.

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We explain the origin of the mass for the Nambu–Goldstone bosons when there is a chemical potential in the action which explicitly breaks the symmetry. The method is based on the number of independent histories for the interaction of the pair of Nambu–Goldstone bosons with the degenerate vacuum (triangle relations). The analysis suggests that under some circumstances, pairs of massive Nambu–Goldstone bosons can become a single degree of freedom with an effective mass defined by the superposition of the individual masses of each boson. Possible mass oscillations for the Nambu–Goldstone bosons are discussed.
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Ramond, Pierre. "Travels with Nambu." Progress of Theoretical and Experimental Physics 2016, no. 7 (June 3, 2016): 07B105. http://dx.doi.org/10.1093/ptep/ptw048.

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Dissertations / Theses on the topic "Nambu"

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Mabrouk, Sami. "Algèbres Hom-Nambu quadratiques et Cohomologie des algèbres Hom-Nambu-Lie multiplicatives." Thesis, Mulhouse, 2012. http://www.theses.fr/2012MULH7311/document.

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Dans le premier chapitre de la thèse, nous résumons d’abord les définitions des algèbres Hom-Nambu n-aires (resp. Hom-Nambu- Lie) et algèbres Hom-Nambu n-aires multiplicatives (resp. Hom-Nambu-Lie multiplicatives). Ensuite, on donne,quelques exemples d'algèbres Hom-Nambu de dimension finie. Dans la troisième section du chapitre on rappellela classication des algèbres Hom-Nambu-Lie ternaires de dimension 3 correspondant auxhomomorphismes diagonaux donnée par Ataguema, Makhlouf et Silvestrov dans [12]. Laquatrième section est consacrée aux différentes manières de construire des algèbres n-airesde type Hom-Nambu. On rappelle la construction par twist initiée par Yau. Ensuite on la généralise en une construction d'algèbre n-aire de Hom-Nambu à partir d'une algèbre n-aire de Hom-Nambu et d'un morphisme faible. On s'intéresse aussi à des constructions d'arité plus grande ou plus petite et par produit tensoriel. On montre par ailleurs comment obtenir de nouvelles algèbres n-aires de Hom-Nambu en utilisant les éléments du centroide. La cinquième section est consacrée aux notions de dérivations et de représentationspour les algèbres n-aires. On étudie les αk-dérivations, les dérivations centrales et dansle cas général, la théorie des représentations des algèbres Hom-Nambu n-aires. Nousdiscutons en particulier les cas des représentations adjointes et coadjointes. Les résultatsobtenus dans cette section généralisent ceux donnés pour le cas binaire dans [16, 57]
The aim of this thesis is to study representation theory and cohomology of n-ary Hom-Nambu-Lie algebras, as well as quadratic structures on these algebras. It is organized as follows.• Chapter 1. n-ary Hom-Nambu algebras : in the first section we recall the definitions of n-ary Hom-Nambu algebras and n-ary Hom-Nambu-Lie algebras, introduced by Ataguema, Makhlouf and Silvestrov and provide some key constructions. These algebras correspond to a generalized version by twisting of n-ary Nambu algebras and Nambu-Lie algebras which are called Filippov algebras. We deal in this chapter with a subclass of n-ary Hom-Nambu algebras called multiplicative n-ary Hom-Nambu algebras. In Section 1.2, we recall the list of 3-dimensional ternary Hom-Nambu-Lie algebras of special type corresponding to diagonal homomorphisms. In Section 1.4 we show different construction procedures. We recall the construction procedures by twisting principles and provide some new constructions using for example the centroid. The first twisting principle, introduced for binary case, was extend to n-ary case. The second twisting principle was introduced for binary algebras. We will extend it to n-ary case in the sequel. Also we recall a construction by tensor product of symmetric totally n-ary Hom-associative algebra by an n-ary Hom-Nambu algebra. In Section 1.5, we extend representation theory of Hom-Lie algebras to the n-ary case and discuss the derivations, αk-derivations and central derivations. The last section of chapter 1 is dedicated to ternary q-Virasoro-Witt algebras. We recall constructions of infinite dimensional ternary Hom-Nambu algebras.• Chapter 2. Cohomology of n-ary multiplicative Hom-Nambu algebras : InSection 2.1. We define a central extension. In the second Section we show that for an n-ary Hom-Nambu-Lie algebra N, the space ∧n−1 N carries a structure of Hom-Leibniz algebra and we dene a cohomology which is suitable for the study of one parameter formal deformations of n-ary Hom-Nambu-Lie algebras. In Section 2.4, we extend to n-ary multiplicative Hom-Nambu-Lie algebras the Takhtajan's construction of a cohomology of ternary Nambu-Lie algebras starting from Chevalley-Eilenberg cohomology of binary Lie algebras. The cohomology of multiplicative Hom-Lie algebras. The cohomology complex for Leibniz algebras was defined by Loday and Pirashvili.• Chapter 3. Quadratic n-ary Hom-Nambu algebras : In the first section we introduce a class of Hom-Nambu-Lie algebras which possess an inner product. In Section 3.3, we provide some constructions of Hom-quadratic Hom-Nambu-Lie algebras starting from an ordinary Nambu-Lie algebra and from tensor product of Hom-quadratic commutative Hom-associative algebra and Hom-quadratic Hom-Nambu-Lie algebra. In Section 3.5, we provide a construction of n-ary Hom-Nambu algebra L which is a generalization of the trivial T∗-extension. In Section 3.6, we give a construction of ternary algebra arising from quadratic Lie algebra. In Section 3.7, we construct quadratic n-ary Hom-Nambu algebras involving elements of the centroid of n-ary Nambu algebras
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ELEUTERIO, F. H. S. "A Supercondutividade e o Formalismo de Nambu." Universidade Federal do Espírito Santo, 2013. http://repositorio.ufes.br/handle/10/7448.

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Neste trabalho foi realizado um estudo da transição de fase supercondutora, no qual delineia a termodinâmica envolvida numa descrição de campo médio (parâmetro de ordem). O modelo de Landau-Ginzburg, para descrever a termodinâmica envolvendo a transição de fase, utiliza um funcional dependente do parâmetro de ordem. A energia livre dada em função deste parâmetro, fornece os elementos essenciais para se extrair o comportamento da entropia, calor específico e o número de superelétrons. Contudo, este modelo não explica como o par de elétrons consegue superar a energia de repulsão Coulombiana e se estabilizar. Usando o formalismo de Nambu é possível expor como isto ocorre. Por outro lado, as cerâmicas supercondutoras (ex. Hg, Re- 1223, estudada no grupo de Física Aplica da UFES), são constituídas de grãos interpenetrantes que formam um conjunto de microjunções Josephson (os weak-links). Sendo assim podem-se usar os conceitos deste tipo de junção para apresentar os processos físicos microscópicos envolvidos nos supercondutores de altas temperaturas. Por fim na dissertação descreve-se a formação deste tipo de junção.
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GIÉ, Pierre-Alexandre. "Structures de Nambu et super-théorème d'Amitsur-Levitzki." Phd thesis, Université de Bourgogne, 2004. http://tel.archives-ouvertes.fr/tel-00008876.

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Dans cette étude, nous cherchons à établir des identités polynomiales dans le cadre de la combinatoire non-commutative. Dans un premier temps, nous présentons de nouvelles structures de Nambu-Lie, en classifiant totalement les (n-1)-structures sur l'espace R^n, et en donnant une méthode permettant de construire des crochets de tout ordre sur une algèbre de Lie. Nous proposons également une quantification de l'une de nos structures, grâce aux polynômes standards et aux algèbres de Clifford d'indice pair. Dans un second moment, en généralisant la notion de polynôme standard au cas des algèbres graduées, nous cherchons à démontrer une version du théorème d'Amitsur-Levitzki sur les superalgèbres de Lie osp(1,2n) en suivant une démonstration de Kostant dans le cas classique. Nous sommes amenés à démontrer des super-versions des propriétés et résultats nécessaires à la démonstration dans le cas classique, notamment en définissant un super-opérateur de transgression de Cartan-Chevalley.
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Gautheron, Philippe. "Nouvelles structures mathématiques autour de la mécanique de Nambu." Dijon, 1998. http://www.theses.fr/1998DIJOS010.

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L'objet de cette thèse est l'étude d'algèbres généralisées munies d'une n-opération multilinéaire antisymétrique pour n supérieur ou égal à 3. Son point de départ est un formalisme original proposé en 1973 par le physicien théoricien bien connu Yoichiro Nambu. Dans ce formalisme le crochet de poisson est remplacé par un 3-crochet (et plus généralement par un n-crochet). Dans cette thèse l'origine historique du problème est présentée et une interprétation de l'identité fondamentale de la mécanique de Nambu est donnée. Cette identité, qui généralise celle de Jacobi, ne fut introduite qu'en 1992. On réalise la description locale des algèbres vérifiant cette condition de structure, définies sur des espaces fonctionnels sur une variété par des n-vecteurs, dont on montre la décomposabilité : localement la variété est feuilletée par des n-feuilles ou le n-crochet est un déterminant fonctionnel. Puis le problème de la déformation de ces structures conduit à la résolution d'équations reposant sur diverses permutations de variables. On replace alors l'identité fondamentale dans un système plus général de conditions imposées à l'autocomposition de l'opération. Diverses formes équivalentes de ces nouvelles contraintes sont alors exposées et pour certaines un complexe cohomologique adapté est présenté. L'inexistence de déformations non triviales au sens de Gerstenhaber ayant toujours une propriété de dérivation (Leibniz) pour un produit associatif déformé du produit usuel des fonctions est montré pour ces structures dès que le nombre d'arguments est au moins 3.
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Gié, Pierre-Alexandre. "Nouvelles structures de Nambu et super-théorème d'Amitsur-Levitzki." Dijon, 2004. http://www.theses.fr/2004DIJOS067.

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Dans cette étude, nous cherchons à établir des identités polynomiales dans le cadre de la combinatoire non-commutative. Dans un premier temps, nous présentons de nouvelles structures de Nambu-Lie, en classifiant totalement les (n-1)-structures sur l'espace R^n, et en donnant une méthode permettant de construire des crochets de tout ordre sur une algèbre de Lie. Nous proposons également une quantification de l'une de nos structures, grâce aux polynômes standards et aux algèbres de Clifford d'indice pair. Dans un second moment, en généralisant la notion de polynôme standard au cas des algèbres graduées, nous cherchons à démontrer une version du théorème d'Amitsur-Levitzki sur les superalgèbres de Lie osp(1,2n) en suivant une démonstration de Kostant dans le cas classique. Nous sommes amenés à démontrer des super-versions des propriétés et résultats nécessaires à la démonstration dans le cas classique, notamment en définissant un super-opérateur de transgression de Cartan-Chevalley
In this thesis, we establish new polynomial identities in a non commutative combinatorial framework. In the first part, we present new Nambu-Lie structures by classifying all (n-1)-structures in R^n and we give a method for defining all-order brackets in Lie algebras. We are able to quantify one of our structures, thanks to standard polynomials and even Clifford algebras. In the second part of our work, we generalize the notion of standard polynomials to graded algebras, and we prove an Amitsur-Levitzki type theorem for the Lie superalgebras osp(1,2n) inspired by Kostant's cohomological interpretation of the classical theorem. We give super versions of properties and results needed in Kostant's proof, notably we define a super transgression operator generalizing Cartan-Chevalley's classical one
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Schleif, Mathias. "Solitonische Feldkonfigurationen des Nambu & Jona-Lasinio-Modells im Medium." Forschungszentrum Dresden, 2010. http://nbn-resolving.de/urn:nbn:de:bsz:d120-qucosa-30836.

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Schleif, Mathias. "Solitonische Feldkonfigurationen des Nambu & Jona-Lasinio-Modells im Medium." Forschungszentrum Rossendorf, 1998. https://hzdr.qucosa.de/id/qucosa%3A21910.

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Almeida, C. R. "Classificação de Estruturas de Nambu Lineares e p-formas Singulares." Universidade Federal do Espírito Santo, 2012. http://repositorio.ufes.br/handle/10/4779.

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O objetivo deste trabalho é estudar as folheações que surgem a partir de estruturas de Nambu e apresentar a relação entre formas diferenciais e algumas destas estruturas. Mais precisamente, fazer um estudo da geometria de Poisson e de folheações singulares, enfatizando o caso da folheação simplética que surge da estrutura de Poisson e, em seguida, apresentar a geometria de Nambu, estudando o caso das folheações que surgem destas estruturas de ordem maiores ou iguais a três. Neste caso particular, vamos mostrar como tais estruturas de Nambu se relacionam com formas diferenciais e, por esta relação, classifi…car as estruturas de Nambu lineares através de um resultado de classi…cação de p-formas integráveis.
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Almeida, Carla Rodrigues. "Classificação de estruturas de Nambu lineares e p-formas singulares." Universidade Federal do Espírito Santo, 2012. http://repositorio.ufes.br/handle/10/6477.

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O objetivo deste trabalho é estudar as folheações que surgem a partir de estruturas de Nambu e apresentar a relação entre formas diferenciais e algumas destas estruturas. Mais precisamente, fazer um estudo da geometria de Poisson e de folheações singulares, enfatizando o caso da folheação simplética que surge da estrutura de Poisson e, em seguida, apresentar a geometria de Nambu, estudando o caso das folheações que surgem destas estruturas de ordem maiores ou iguais a três. Neste caso particular, vamos mostrar como tais estruturas de Nambu se relacionam com formas diferenciais e, por esta relação, classificar as estruturas de Nambu lineares através de um resultado de classificação de p-formas integráveis
The aim of this work is to study the foliations that arise from Nambu structures and present the relationship between differential forms and some of this structures. More specifically, to make a study of the Poisson geometry and of singular foliations, emphasiz-ing the case of the simplectic foliation that arises from the Poisson structure and then, to present the Nambu geometry, studying the case of the foliations that arise from the this structures of order grater than or equal to three. In this particular case, we shall show how this Nambu structures are related with differential formas and, by this relationship, classify linear Nambu structure through a result of classification of integrable differential p-forms
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Oertel, Micaela. "Investigation of meson loop effects in the Nambu Jona Lasinio model." Phd thesis, [S.l. : s.n.], 2000. http://elib.tu-darmstadt.de/diss/000079/diss.pdf.

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Books on the topic "Nambu"

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Tonghae nambu haeyŏk ŭi yŏnʼgu. Kyŏngbuk Kyŏngsan-si: Yŏngnam Taehakkyo Chʻulpʻanbu, 1992.

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Tonghae nambu haeyŏk ŭi yŏnʼgu. Kyŏngbuk Kyŏngsan-si: Yŏngnam Taehakkyo Chʻulpʻanbu, 1992.

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Panico, Giuliano, and Andrea Wulzer. The Composite Nambu-Goldstone Higgs. Cham: Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-22617-0.

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Kangwŏn-do Yŏngdong Nambu chibang pangŏn. 3rd ed. Chʻunchʻŏn-si: Yemunsa, 2004.

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Hyŏn-mo, Kang, ed. Yongin nambu chiyŏk ŭi kubi chŏnsŭng. Sŏul-si: Tʻaehaksa, 1998.

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Han, M. Y., and T. Eguchi. Nambu: A foreteller of modern physics. New Jersey: World Scientific, 2014.

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Nambu Rŏsia Rosŭt'op'ŭ wa Polgogŭradŭ Koryŏin saenghwalsa. Taegu Kwangyŏksi: Kyŏngbuk Taehakkyo SSK Tamunhwa wa Tiasŭp'ora Yŏn'gudan, 2013.

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Imna Ilbonbu yŏnʾgu: Hanbando nambu kyŏngyŏngnon pipʻan. Sŏul Tʻŭkpyŏlsi: Ilchogak, 1993.

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1948-, Eguchi T., and Nishijima K. 1926-, eds. Broken symmetry: Selected papers of Y. Nambu. Singapore: World Scientific, 1995.

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K'irŭgisŭsŭt'an nambu chiyŏk ŭi amgakhwa: Petroglyphs in Southern Kyrgyzstan = Petroglify i︠u︡zhnogo Kyrgyzstana. Sŏul-si: Tongbuga Yŏksa Chaedan, 2012.

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Book chapters on the topic "Nambu"

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Kaku, Michio. "Nambu—Goto Strings." In Graduate Texts in Contemporary Physics, 49–100. New York, NY: Springer New York, 1999. http://dx.doi.org/10.1007/978-1-4612-0543-2_2.

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Aoyama, Hideaki, Anatoli Konechny, V. Lemes, N. Maggiore, M. Sarandy, S. Sorella, and Steven Duplij. "Nambu-Goto Action." In Concise Encyclopedia of Supersymmetry, 257. Dordrecht: Springer Netherlands, 2004. http://dx.doi.org/10.1007/1-4020-4522-0_339.

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Aoyama, Hideaki, Anatoli Konechny, V. Lemes, N. Maggiore, M. Sarandy, S. Sorella, Steven Duplij, R. Ibáñez, J. C. Marrero, and E. Padrón. "Nambu-Poisson Manifold." In Concise Encyclopedia of Supersymmetry, 258. Dordrecht: Springer Netherlands, 2004. http://dx.doi.org/10.1007/1-4020-4522-0_340.

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Kaku, Michio. "Nambu-Goto Strings." In Graduate Texts in Contemporary Physics, 49–98. New York, NY: Springer US, 1988. http://dx.doi.org/10.1007/978-1-4684-0319-0_2.

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Yanagida, T. "Quasi Nambu-Goldstone Fermions." In Quarks, Leptons, and Beyond, 347–53. Boston, MA: Springer US, 1985. http://dx.doi.org/10.1007/978-1-4899-2254-0_8.

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Jackiw, Roman. "Common Ancestry: The Nambu—Goto Action." In Lectures on Fluid Dynamics, 41–47. New York, NY: Springer New York, 2002. http://dx.doi.org/10.1007/978-1-4757-3665-6_4.

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Brink, Lars, and Marc Henneaux. "The Nambu-Goto String: Classical Analysis." In Principles of String Theory, 97–149. Boston, MA: Springer US, 1988. http://dx.doi.org/10.1007/978-1-4613-0909-3_12.

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Brink, Lars, and Marc Henneaux. "Quantization of the Nambu-Goto String." In Principles of String Theory, 151–200. Boston, MA: Springer US, 1988. http://dx.doi.org/10.1007/978-1-4613-0909-3_13.

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Curtright, Thomas, and Cosmas Zachos. "Nambu dynamics, deformation quantization, and superintegrability." In Superintegrability in Classical and Quantum Systems, 29–46. Providence, Rhode Island: American Mathematical Society, 2004. http://dx.doi.org/10.1090/crmp/037/03.

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Fecko, Marián. "Nambu Mechanics: Symmetries and Conserved Quantities." In Trends in Mathematics, 33–39. Cham: Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-319-63594-1_5.

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Conference papers on the topic "Nambu"

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Schupp, Peter, and Branislav Jurco. "Nambu sigma model." In Proceedings of the Corfu Summer Institute 2011. Trieste, Italy: Sissa Medialab, 2012. http://dx.doi.org/10.22323/1.155.0045.

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Nakanishi, Nobutada. "Quadratic Nambu-Poisson structures." In Proceedings of the 10th International Conference on DGA2007. WORLD SCIENTIFIC, 2008. http://dx.doi.org/10.1142/9789812790613_0028.

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Espindola, Maria Lewtchuk. "DIRECT HAMILTONIZATION FOR NAMBU SYSTEMS." In Conferência Brasileira de Dinâmica, Controle e Aplicações. SBMAC, 2011. http://dx.doi.org/10.5540/dincon.2011.001.1.0202.

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Curtright, Thomas. "Quantizing Dirac and Nambu Brackets." In SHORT DISTANCE BEHAVIOR OF FUNDAMENTAL INTERATIONS: 31st Coral Gables Conference on High Energy Physics and Cosmology. AIP, 2003. http://dx.doi.org/10.1063/1.1594404.

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Zachos, Cosmas K. "Deformation Quantization of Nambu Mechanics." In SHORT DISTANCE BEHAVIOR OF FUNDAMENTAL INTERATIONS: 31st Coral Gables Conference on High Energy Physics and Cosmology. AIP, 2003. http://dx.doi.org/10.1063/1.1594405.

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BELINSKI, V. A., M. PIZZI, and A. PAOLINO. "NAMBU-GOTO MEMBRANE WITH REPULSIVE GRAVITY." In Proceedings of the MG12 Meeting on General Relativity. WORLD SCIENTIFIC, 2012. http://dx.doi.org/10.1142/9789814374552_0404.

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Makhaldiani, Nugzar. "Nambu-Poisson Dynamics and its Applications." In GLOBAL ANALYSIS AND APPLIED MATHEMATICS: International Workshop on Global Analysis. AIP, 2004. http://dx.doi.org/10.1063/1.1814750.

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Chu, Chong-sun. "Quantum Nambu bracket in string theory." In Proceedings of the Corfu Summer Institute 2011. Trieste, Italy: Sissa Medialab, 2012. http://dx.doi.org/10.22323/1.155.0043.

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Urrutia, L. F. "Emergence of Gauge Invariance from Nambu Models." In Seventh Meeting on CPT and Lorentz Symmetry. WORLD SCIENTIFIC, 2017. http://dx.doi.org/10.1142/9789813148505_0028.

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CURTRIGHT, T. L., and C. K. ZACHOS. "BRANES, STRINGS, AND ODD QUANTUM NAMBU BRACKETS." In Proceedings of the 3rd International Symposium. WORLD SCIENTIFIC, 2004. http://dx.doi.org/10.1142/9789812702340_0025.

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Reports on the topic "Nambu"

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Vilasi, Gaetano. Nambu Dynamics, n-Lie Algebras and Integrability. GIQ, 2012. http://dx.doi.org/10.7546/giq-10-2009-265-278.

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Vilasi, Gaetano. Nambu Dynamics, n-Lie Algebras and Integrability. Journal of Geometry and Symmetry in Physics, 2012. http://dx.doi.org/10.7546/jgsp-16-2009-77-91.

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Blotz, A., K. Goeke, D. Diakonov, V. Petrov, P. V. Pobylitsa, and N. W. Park. The SU(3)-Nambu-Jona-Lasinio soliton in the collective quantization formulation. Office of Scientific and Technical Information (OSTI), June 1992. http://dx.doi.org/10.2172/7030406.

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Blotz, A., K. Goeke, D. Diakonov, V. Petrov, P. V. Pobylitsa, and N. W. Park. The SU(3)-Nambu-Jona-Lasinio soliton in the collective quantization formulation. Office of Scientific and Technical Information (OSTI), June 1992. http://dx.doi.org/10.2172/10181882.

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Maeda, K., and N. Turok. Finite width corrections to the Nambu action for the Nielsen-Olesen string. Office of Scientific and Technical Information (OSTI), November 1987. http://dx.doi.org/10.2172/5403809.

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Brainard, James Robert. Nambe Pueblo Water Budget and Forecasting model. Office of Scientific and Technical Information (OSTI), October 2009. http://dx.doi.org/10.2172/1001025.

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A. C. Hayes, P. R. Fresquez, and W. F. Whicker. Uranium Uptake Study, Nambe, New Mexico: Source Document. Office of Scientific and Technical Information (OSTI), October 2000. http://dx.doi.org/10.2172/766753.

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Chung, Riley, and Riley Chung. The January 17, 1995 Hyogoken-Nanbu (Kobe) earthquake. Gaithersburg, MD: National Institute of Standards and Technology, 1996. http://dx.doi.org/10.6028/nist.sp.901.

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Abboud, Nelly P. The Nabu Museum: the Alleged Guardian (Saviour) of the Mashriq. Edicions de la Universitat de Lleida, 2020. http://dx.doi.org/10.21001/rap.2020.30.10.

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Fresquez, P. R., D. R. Armstrong, and J. G. Salazar. Radionuclide concentrations in fish collected from Jemez, Nambe, and San Ildefonso Tribal Lakes. Office of Scientific and Technical Information (OSTI), February 1995. http://dx.doi.org/10.2172/10121099.

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You might also be interested in the extended bibliographies on the topic 'Nambu' for particular source types:
Journal articles Dissertations / Theses Books
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