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Journal articles on the topic 'Map functions'

Author: Grafiati

Published: 4 June 2021

Last updated: 1 February 2022

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1

Kbanakubo, Tositomo. "Map Functions / ULRICH FREITAG." Cartographica: The International Journal for Geographic Information and Geovisualization 30, no. 4 (October 1993): 1–20. http://dx.doi.org/10.3138/dq3r-34t9-7227-51tx.

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2

Zhao, Hongyu, and Terence P. Speed. "On Genetic Map Functions." Genetics 142, no. 4 (April 1, 1996): 1369–77. http://dx.doi.org/10.1093/genetics/142.4.1369.

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Abstract Various genetic map functions have been proposed to infer the unobservable genetic distance between two loci from the observable recombination fraction between them. Some map functions were found to fit data better than others. When there are more than three markers, multilocus recombination probabilities cannot be uniquely determined by the defining property of map functions, and different methods have been proposed to permit the use of map functions to analyze multilocus data. If for a given map function, there is a probability model for recombination that can give rise to it, then joint recombination probabilities can be deduced from this model. This provides another way to use map functions in multilocus analysis. In this paper we show that stationary renewal processes give rise to most of the map functions in the literature. Furthermore, we show that the interevent distributions of these renewal processes can all be approximated quite well by gamma distributions.

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3

Rushdi, Ali M. "Map differentiation of switching functions." Microelectronics Reliability 26, no. 5 (January 1986): 891–907. http://dx.doi.org/10.1016/0026-2714(86)90233-7.

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4

Cowan, Nicolas B., and Eric Agol. "Inverting Phase Functions to Map Exoplanets." Astrophysical Journal 678, no. 2 (April 15, 2008): L129—L132. http://dx.doi.org/10.1086/588553.

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5

Lusztig, G. "On induction of class functions." Representation Theory of the American Mathematical Society 25, no. 13 (May 7, 2021): 412–21. http://dx.doi.org/10.1090/ert/561.

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Let G G be a connected reductive group defined over a finite field F q \mathbf {F}_q and let L L be a Levi subgroup (defined over F q \mathbf {F}_q ) of a parabolic subgroup P P of G G . We define a linear map from class functions on L ( F q ) L(\mathbf {F}_q) to class functions on G ( F q ) G(\mathbf {F}_q) . This map is independent of the choice of P P . We show that for large q q this map coincides with the known cohomological induction (whose definition involves a choice of P P ).

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6

Bartels, Sebastian, Marina A. González Besteiro, Daniel Lang, and Roman Ulm. "Emerging functions for plant MAP kinase phosphatases." Trends in Plant Science 15, no. 6 (June 2010): 322–29. http://dx.doi.org/10.1016/j.tplants.2010.04.003.

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7

Yankelevich, Svetlana S. "MAP FUNCTIONS IN THE POST-INDUSTRIAL ERA." Vestnik SSUGT (Siberian State University of Geosystems and Technologies) 25, no. 2 (2020): 160–68. http://dx.doi.org/10.33764/2411-1759-2020-25-2-160-168.

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8

Mateljevic, Miodrag, and Miloljub Albijanic. "Lagrange’s theorem, convex functions and Gauss map." Filomat 31, no. 2 (2017): 321–34. http://dx.doi.org/10.2298/fil1702321m.

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As one of the main results we prove that if f has Lagrange unique property then f is strictly convex or concave (we do not assume continuity of the derivative), Theorem 2.1. We give two different proofs of Theorem 2.1 (one mainly using Lagrange theorem and the other using Darboux theorem). In addition, we give a few characterizations of strictly convex curves, in Theorem 3.5. As an application of it, we give characterization of strictly convex planar curves, which have only tangents at every point, by injective of the Gauss map. Also without the differentiability hypothesis we get the characterization of strictly convex or concave functions by two points property, Theorem 4.2.

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9

Shamoyan, Romi. "On some problems connected with diagonal map in some spaces of analytic functions." Mathematica Bohemica 133, no. 4 (2008): 351–66. http://dx.doi.org/10.21136/mb.2008.140625.

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10

Mosig, J. R. "Static green's functions with conformal mapping and matlas." IEEE Antennas and Propagation Magazine 45, no. 5 (October 2003): 123–35. http://dx.doi.org/10.1109/map.2003.1252820.

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11

Yoshinaga, Etsuo. "Blow Analytic Mappings and Functions." Canadian Mathematical Bulletin 36, no. 4 (December 1, 1993): 497–506. http://dx.doi.org/10.4153/cmb-1993-065-1.

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AbstractLet π: M —> Rn be the blowing-up of Rn at the origin. Then a continuous map-germ f: (Rn — 0,0) —> Rm is called blow analytic if there exists an analytic map-germ such that Then an inverse mapping theorem for blow analytic mappings as a generalization of classical theorem is shown. And the following is shown. Theorem: The analytic family of blow analytic functions with isolated singularities admits an analytic trivialization after blowing-up.

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12

Mennis, Jeremy, Roland Viger, and C. Dana Tomlin. "Cubic Map Algebra Functions for Spatio-Temporal Analysis." Cartography and Geographic Information Science 32, no. 1 (January 2005): 17–32. http://dx.doi.org/10.1559/1523040053270765.

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13

Sudo, Tatsuhiko, Masumi Maruyama, and Hiroyuki Osada. "p62 Functions as a p38 MAP Kinase Regulator." Biochemical and Biophysical Research Communications 269, no. 2 (March 2000): 521–25. http://dx.doi.org/10.1006/bbrc.2000.2333.

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14

Boros, G., J. Little, V. Moll, E. Mosteig, and R. Stanley. "A Map on the Space of Rational Functions." Rocky Mountain Journal of Mathematics 35, no. 6 (December 2005): 1861–80. http://dx.doi.org/10.1216/rmjm/1181069620.

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15

Ban, Jung-Chao, and Chih-Hung Chang. "Factor map, diamond and density of pressure functions." Proceedings of the American Mathematical Society 139, no. 11 (November 1, 2011): 3985–97. http://dx.doi.org/10.1090/s0002-9939-2011-10803-7.

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16

Mulvihill, Melinda M., and Daniel K. Nomura. "Metabolomic strategies to map functions of metabolic pathways." American Journal of Physiology-Endocrinology and Metabolism 307, no. 3 (August 1, 2014): E237—E244. http://dx.doi.org/10.1152/ajpendo.00228.2014.

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Genome sequencing efforts have revealed a strikingly large number of unannotated and uncharacterized genes that fall into metabolic enzymes classes, likely indicating that our current knowledge of biochemical pathways in normal physiology, let alone in disease states, remains largely incomplete. This realization presents a daunting challenge for post-genomic-era scientists in deciphering the biochemical and (patho)physiological roles of these enzymes and their metabolites and metabolic networks. This is further complicated by many recent studies showing a rewiring of normal metabolic networks in disease states to give rise to unique pathophysiological functions of enzymes, metabolites, and metabolic pathways. This review focuses on recent discoveries made using metabolic mapping technologies to uncover novel pathways and metabolite-mediated posttranslational modifications and epigenetic alterations and their impact on physiology and disease.

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17

Eǧecioǧlu, Őmer, and Jeffrey Remmel. "The monomial symmetric functions and the Frobenius map." Journal of Combinatorial Theory, Series A 54, no. 2 (July 1990): 272–95. http://dx.doi.org/10.1016/0097-3165(90)90035-u.

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18

Choi, Gundon, and Gabjin Yun. "Harmonic morphisms and subharmonic functions." International Journal of Mathematics and Mathematical Sciences 2005, no. 3 (2005): 383–91. http://dx.doi.org/10.1155/ijmms.2005.383.

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LetMbe a complete Riemannian manifold andNa complete noncompact Riemannian manifold. Letϕ:M→Nbe a surjective harmonic morphism. We prove that ifNadmits a subharmonic function with finite Dirichlet integral which is not harmonic, andϕhas finite energy, thenϕis a constant map. Similarly, iffis a subharmonic function onNwhich is not harmonic and such that|df|is bounded, and if∫M|dϕ|<∞, thenϕis a constant map. We also show that ifNm(m≥3)has at least two ends of infinite volume satisfying the Sobolev inequality or positivity of the first eigenvalue of the Laplacian, then there are no nonconstant surjective harmonic morphisms with finite energy. Forp-harmonic morphisms, similar results hold.

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19

Fu-Gang Hu, Jiming Song, and Ming Yang. "Errors in Projection of Plane Waves Using Various Basis Functions." IEEE Antennas and Propagation Magazine 51, no. 2 (April 2009): 86–98. http://dx.doi.org/10.1109/map.2009.5162021.

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20

Sakagami, I. "Transfer functions of lumped distributed multibranch networks." IEE Proceedings - Microwaves, Antennas and Propagation 145, no. 4 (1998): 279. http://dx.doi.org/10.1049/ip-map:19982054.

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21

Zhukovskiy, Evgeny S., and Joao Paulo Munembe. "On the implicit and inverse many-valued functions in topological spaces." Russian Universities Reports. Mathematics, no. 128 (2019): 384–92. http://dx.doi.org/10.20310/2686-9667-2019-24-128-384-392.

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he conditions of continuity of the implicit set-valued map and the inverse setvalued map acting in topological spaces are proposed. For given mappings f∶ T ×X → Y, y∶ T → Y, where T,X,Y are topological spaces, the space Y is Hausdorﬀ, the equation f(t,x) = y(t) with the parameter t ∈ T relative to the unknown x ∈ X is considered. It is assumed that for some multi-valued map U∶ T ⇉ X for all t ∈ T the inclusion f(t,U(t)) ∋ y(t) is satisﬁed. An implicit mapping R_U ∶ T ⇉ X, which associates with each value of the parameter t ∈ T the set of solutions x(t) ∈ U(t) of this equation. It is proved that R_U is upper semicontinuous at the point t_0 ∈ T, if the following conditions are satisﬁed: for any x ∈ X the map f is continuous at (t_0,x), the map y is continuous at t_0, a multi-valued map U is upper semicontinuous at the point t_0 and the set U(t_0) ⊂ X is compact. If, in addition, with the value of the parameter t_0 , the solution to the equation is unique, then the map R_U is continuous at t_0 and any section of this map is also continuous at t_0. The listed results are applied to the study of a multi-valued inverse mapping. Namely, for a given map g∶ X → T we consider the equation g(x) = y with respect to the unknown x ∈ X. We obtain conditions for upper semicontinuity and continuity of the map V_U ∶ T ⇉ X, V_U (t) = {x ∈ U(t)∶ g(x) = t}, t ∈ T.

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22

Potier, S., J. L. Souciet, and F. Lacroute. "Correlation between restriction map, genetic map and catalytic functions in the gene complex URA2." Molecular and General Genetics MGG 209, no. 2 (September 1987): 283–89. http://dx.doi.org/10.1007/bf00329655.

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23

Mohammadirad, Masoud, and Mohammad Rasekh-Mahand. "Instrumental semantic map in Western Iranian languages." STUF - Language Typology and Universals 70, no. 4 (October 20, 2017): 579–610. http://dx.doi.org/10.1515/stuf-2017-0025.

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Abstract This paper aims to study instrumental related functions in some Western Iranian languages. The data were collected from descriptive grammars, and interviews in some cases. Narrog’s instrumental semantic map is the basis for analyzing polysemy patterns in these languages. The data show that two main polysemy patterns are attested: (1) Instrumental and companion functions are coded alike. (2) They are coded differently. These two patterns are distributed areally. Furthermore, some languages are shifting/have shifted between these two types mainly as a result of contact-induced matters. In languages in which two or more functions are not directly connected, one marker generally has both instrumental and dative functions.

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24

Uluisik, C., and L. Sevgi. "A Tutorial on Bessel Functions and Numerical Evaluation of Bessel Integrals." IEEE Antennas and Propagation Magazine 51, no. 6 (December 2009): 222–33. http://dx.doi.org/10.1109/map.2009.5433159.

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25

HARRISS, EDMUND, and OLIVER JENKINSON. "Flattening functions on flowers." Ergodic Theory and Dynamical Systems 27, no. 6 (December 2007): 1865–86. http://dx.doi.org/10.1017/s0143385707000235.

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AbstractLet T be an orientation-preserving Lipschitz expanding map of the circle ${\mathbb T}$. A pre-image selector is a map $\tau : {\mathbb T} \to {\mathbb T}$ with finitely many discontinuities, each of which is a jump discontinuity, and such that τ(x)∈T−1(x) for all $x\in {\mathbb T}$. The closure of the image of a pre-image selector is called a flower and a flower with p connected components is called a p-flower. We say that a real-valued Lipschitz function can be Lipschitz flattened on a flower whenever it is Lipschitz cohomologous to a constant on that flower. The space of Lipschitz functions which can be flattened on a given p-flower is shown to be of codimension p in the space of all Lipschitz functions, and the linear constraints determining this subspace are derived explicitly. If a Lipschitz function f has a maximizing measure S which is Sturmian (i.e. is carried by a 1-flower), it is shown that f can be Lipschitz flattened on some 1-flower carrying S.

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26

BORICHEV, ALEXANDER, and IGOR KLESCHEVICH. "AN ACCESS THEOREM FOR CONTINUOUS FUNCTIONS." Journal of the London Mathematical Society 64, no. 1 (August 2001): 81–92. http://dx.doi.org/10.1017/s0024610701002265.

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Let f be a continuous function on an open subset Ω of ℝ2 such that for every x ∈ Ω there exists a continuous map γ : [−1, 1] → Ω with γ(0) = x and f ∘ γ increasing on [−1, 1]. Then for every γ ∈ Ω there exists a continuous map γ : [0, 1) → Ω such that γ(0) = y, f ∘ γ is increasing on [0; 1), and for every compact subset K of Ω, max{t : γ(t) ∈ K} < 1. This result gives an answer to a question posed by M. Ortel. Furthermore, an example shows that this result is not valid in higher dimensions.

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27

Cho, Nak Eun, Naveen Kumar Jain, and V. Ravichandran. "Convex combination of analytic functions." Open Mathematics 15, no. 1 (March 29, 2017): 331–39. http://dx.doi.org/10.1515/math-2017-0021.

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Abstract Radii of convexity, starlikeness, lemniscate starlikeness and close-to-convexity are determined for the convex combination of the identity map and a normalized convex function F given by f(z) = α z+(1−α)F(z).

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28

Mohammadirad, Masoud, and Mohammad Rasekh-Mahand. "Functions of the dative: An Iranian perspective." STUF - Language Typology and Universals 71, no. 4 (September 25, 2018): 539–75. http://dx.doi.org/10.1515/stuf-2018-0021.

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Abstract In this paper, we give an account of dative functions in a number of Iranian languages from a typological perspective. To analyze the functionality of dative markers in the selected languages, we follow a semantic map approach and take Haspelmath’s map of dative functions as a typological grid to examine our data. We collected our data from descriptive grammars and, for Ossetic and Wakhi, from interviews. The data show that five additional connections should be added to the semantic map of dative functions; these connections are confirmed by data from at least three languages within the Iranian language family. The main semantic property for the dative in Iranian languages is indirect affectedness. Moreover, in some languages spatial functions of the dative are also attested. The distribution of dative functions is mainly explained by the preservation of the oblique case and the areal distribution. In addition, in some languages, a grammaticalization cycle is observed, as a result of which purportedly beneficiary markers are transforming into dative markers.

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29

TOMASHEVSKAYA, MARIA. "SPLINE APPROXIMATION APPLICATION TO RECONSTRUCTION OF DISCRETE MAP FUNCTIONS." International Journal of Bifurcation and Chaos 17, no. 10 (October 2007): 3663–67. http://dx.doi.org/10.1142/s0218127407019536.

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The final goal of conducted research is to make a comparison of spline and polynomial approximation methods to reconstruct a priori unknown nonlinear map functions based on observed chaotic time series in the additive noise presence. Logistic and tent map functions are considered in detail as an example.

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30

Urbański, Mariusz. "Rational functions with no recurrent critical points." Ergodic Theory and Dynamical Systems 14, no. 2 (June 1994): 391–414. http://dx.doi.org/10.1017/s0143385700007926.

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AbstractLet h be the Hausdorff dimension of the Julia set of a rational map with no nonperiodic recurrent critical points. We give necessary and sufficient conditions for h-dimensional Hausdorff measure and h-dimensional packing measure of the Julia set to be positive and finite. We also show that either the Julia set is the whole Riemann sphere or h < 2 and that if a rational map (not necessarily with no nonperiodic recurrent critical points!) has a rationally indifferent periodic point, then h > 1/2.

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31

Cheng, Qian, Lin Fei Zhou, and Yu Long Zhang. "Monetary Value Evaluation of Liaohe River Estuarine Wetland’s Ecosystem Service Function." Advanced Materials Research 518-523 (May 2012): 1180–83. http://dx.doi.org/10.4028/www.scientific.net/amr.518-523.1180.

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In order to achieve sustainable use of Liaohe River estuarine wetland ecosystems resources, this article calculated and analysed the monetary value of service functions for Liaohe River estuarine wetland. The wetland’s monetary value of service functions equals to direct use value plus indirect use value and non-use value. Using method of map data visual interpretation and the classification of functional zones, we identified nine main functions of wetland ecosystem services, classified the wetland’s functional zones. And the monetary value is calculated based on the functional zones with map data after visual interpretation. Conclusions can be made that the ecosystem service function's monetary value of Liaohe River estuarine wetland is a large amount, increasingly awareness on scientific conservation and development of resources should be taken into account.

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32

Hui, H. T., and E. K. N. Yung. "Dyadic Green's functions for the parallel-plate chirowaveguide." IEE Proceedings - Microwaves, Antennas and Propagation 145, no. 4 (1998): 273. http://dx.doi.org/10.1049/ip-map:19982057.

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33

Tan, E. L. "Electrostatic Green's functions for planar multilayered anisotropic media." IEE Proceedings - Microwaves, Antennas and Propagation 149, no. 1 (February 1, 2002): 78–83. http://dx.doi.org/10.1049/ip-map:20020184.

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34

Birth, Lidia, and Helge Glöckner. "Continuity of Convolution of Test Functions on Lie Groups." Canadian Journal of Mathematics 66, no. 1 (February 2014): 102–40. http://dx.doi.org/10.4153/cjm-2012-035-6.

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AbstractFor a Lie group G, we show that the map taking a pair of test functions to their convolution, is continuous if and only if G is σ-compact. More generally, consider with t ≤ r + s, locally convex spaces E1, E2 and a continuous bilinear map b : E1 × E2 → F to a complete locally convex space F. Let be the associated convolution map. The main result is a characterization of those (G; r; s; t; b) for which β is continuous. Convolution of compactly supported continuous functions on a locally compact group is also discussed as well as convolution of compactly supported L1-functions and convolution of compactly supported Radon measures.

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35

Kildal, Per-Simon, Zvonimir Sipus, Jian Yang, and Rob Maaskant. "Useful Physical Images and Algorithms for Vector Dyadic Green's Functions [Wireless Corner]." IEEE Antennas and Propagation Magazine 59, no. 4 (August 2017): 106–16. http://dx.doi.org/10.1109/map.2017.2706665.

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36

Dickinson, R. J., and S. M. Keyse. "Diverse physiological functions for dual-specificity MAP kinase phosphatases." Journal of Cell Science 119, no. 22 (October 24, 2006): 4607–15. http://dx.doi.org/10.1242/jcs.03266.

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37

Kuida, K. "Functions of MAP Kinases: Insights from Gene-Targeting Studies." Journal of Biochemistry 135, no. 6 (June 1, 2004): 653–56. http://dx.doi.org/10.1093/jb/mvh078.

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38

Imajo, Masamichi, Yoshiki Tsuchiya, and Eisuke Nishida. "Regulatory mechanisms and functions of MAP kinase signaling pathways." IUBMB Life (International Union of Biochemistry and Molecular Biology: Life) 58, no. 5-6 (May 1, 2006): 312–17. http://dx.doi.org/10.1080/15216540600746393.

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39

KOIZUMI, Tadayoshi, and Chihiro OONISHI. "FFT Analysis of Chaos Waves Produced by Map Functions." Proceedings of the JSME annual meeting 2004.5 (2004): 197–98. http://dx.doi.org/10.1299/jsmemecjo.2004.5.0_197.

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40

Evans, S. N., M. S. Mcpeek, and T. P. Speed. "A Characterization of Crossover Models That Possess Map Functions." Theoretical Population Biology 43, no. 1 (February 1993): 80–90. http://dx.doi.org/10.1006/tpbi.1993.1004.

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41

Takao, Kazuto. "Two Morse functions and singularities of the product map." Communications in Analysis and Geometry 24, no. 3 (2016): 645–71. http://dx.doi.org/10.4310/cag.2016.v24.n3.a8.

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42

Kubik, S., T. Miyashita, and J. F. Guzowski. "Using immediate-early genes to map hippocampal subregional functions." Learning & Memory 14, no. 11 (November 14, 2007): 758–70. http://dx.doi.org/10.1101/lm.698107.

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43

Zahran, A. M., O. R. Sayed, and A. K. Mousa. "Completely continuous functions and -map in fuzzifying topological space." Fuzzy Sets and Systems 158, no. 4 (February 2007): 409–23. http://dx.doi.org/10.1016/j.fss.2006.09.015.

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44

Oblow, E. M. "Supertracks, supertrack functions and chaos in the quadratic map." Physics Letters A 128, no. 8 (April 1988): 406–12. http://dx.doi.org/10.1016/0375-9601(88)90119-3.

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45

Si, Ke, Wei Gong, Chee Kong Chui, and Teoh Swee Hin. "VISUALIZATION OF BONE MATERIAL MAP WITH NOVEL MATERIAL SENSITIVE TRANSFER FUNCTIONS(3C2 Bone & Ligament I)." Proceedings of the Asian Pacific Conference on Biomechanics : emerging science and technology in biomechanics 2007.3 (2007): S211. http://dx.doi.org/10.1299/jsmeapbio.2007.3.s211.

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46

Tuyen, Luong Quoc. "Mapping Theorems on Spaces with sn-Network g-Functions." Fasciculi Mathematici 55, no. 1 (December 1, 2015): 199–208. http://dx.doi.org/10.1515/fascmath-2015-0024.

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AbstractLet Δ be the sets of all topological spaces satisfying the following conditions.(1) Each compact subset of X is metrizable;(2) There exists an sn-network g-function g on X such that if xn → x and yn ∈ g(n; xn) for all n ∈ N, then x is a clusterpoint of {yn}.In this paper, we prove that if X ∈ Δ, then each sequentially- quotient boundary-compact map on X is pseudo-sequence-covering; if X ∈ Δ and X has a point-countable sn-network, then each sequence-covering boundary-compact map on X is 1-sequence-covering. As the applications, we give that each sequentially-quotient boundary-compact map on g-metrizable spaces is pseudo-sequence-covering, and each sequence-covering boundary-compact on g-metrizable spaces is 1-sequence-covering.

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47

Uluisik, Cagatay, and Levent Sevgi. "A MATLAB-based visualization package for complex functions, and their mappings and integrals." IEEE Antennas and Propagation Magazine 54, no. 1 (February 2012): 243–53. http://dx.doi.org/10.1109/map.2012.6209520.

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48

Parsa, Armin, Robert Paknys, and Christophe Caloz. "Construction of Green's Functions for Multilayered Media Using Signal-Flow Graphs [Education Column]." IEEE Antennas and Propagation Magazine 55, no. 4 (August 2013): 244–49. http://dx.doi.org/10.1109/map.2013.6645194.

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49

Kowalski, Piotr. "Derivations of the Frobenius map." Journal of Symbolic Logic 70, no. 1 (March 2005): 99–110. http://dx.doi.org/10.2178/jsl/1107298512.

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AbstractWe prove that the theory of fields with a derivation of Frobenius has the model companion which is stable and admits elimination of quantifiers up to the level of the λ-functions. Along the way, we give new geometric axioms of DCFp.

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50

Ooi, B. Z. M., S. W. Lee, and B. K. Chung. "Development of non-linear transfer functions for power amplifiers." IET Microwaves, Antennas & Propagation 5, no. 13 (2011): 1654. http://dx.doi.org/10.1049/iet-map.2010.0442.

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