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Books on the topic 'Fixed-point equation'

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Author: Grafiati
Published: 10 December 2022
Last updated: 28 January 2023

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1

The heat kernel Lefschetz fixed point formula for the spin-c dirac operator. Boston: Birkhauser, 1996.

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2

Johnny, Henderson, and Ouahab Abdelghani, eds. Impulsive differential inclusions: A fixed point approach. Berlin: Walter de Gruyter GmbH & Co., KG, 2013.

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3

Point estimation of root finding methods. [New York]: Springer, 2008.

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4

Multivalued differential equations. Berlin: W. de Gruyter, 1992.

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5

Fixed-point algorithms for inverse problems in science and engineering. New York: Springer, 2011.

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6

Points fixes, points critiques et problèmes aux limites. Montréal, Québec, Canada: Presses de l'Université de Montréal, 1985.

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7

Seppo, Heikkilä, ed. Fixed point theory in ordered sets and applications: From differential and integral equations to game theory. New York, NY: Springer, 2011.

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8

1926-, Lakshmikantham V., ed. Nonlinear problems in abstract cones. Boston: Academic Press, 1988.

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9

Zur Existenz klassischer Lösungen einer elliptischen Differentialgleichung zweiter Ordnung. Warszawa: Państwowe Wydawn. Naukowe, 1987.

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10

Yang, Zaifu. Computing equilibria and fixed points: The solution of nonlinear inequalities. Boston, Mass: Kluwer Academic, 1999.

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11

Lech, Górniewicz, and Ouahab Abdelghani, eds. Solution sets for differential equations and inclusions. Berlin: De Gruyter, 2013.

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12

Sikorski, Krzysztof A. Optimal solution of nonlinear equations. Oxford: Oxford University Press, 2001.

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13

service), SpringerLink (Online, ed. The Heat Kernel Lefschetz Fixed Point Formula for the Spin-c Dirac Operator. Boston, MA: Springer Science+Business Media, LLC, 2011.

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14

M, Snyder Kevin, ed. Knowledge services management: Organizing around internal markets. New York: Springer, 2010.

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15

Fixed point methods for the study of semilinear evolution equations: An operator approach for some evolution partial differential equations and corresponding systems. Saarbrücken: LAP LAMBERT Academic Publishing, 2012.

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16

Carl, Siegfried, and Seppo Heikkilä. Fixed Point Theory in Ordered Sets and Applications: From Differential and Integral Equations to Game Theory. Springer, 2010.

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17

Carl, Siegfried, and Seppo Heikkilä. Fixed Point Theory in Ordered Sets and Applications: From Differential and Integral Equations to Game Theory. Springer, 2014.

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18

Deimling, Klaus. Multivalued Differential Equations. de Gruyter GmbH, Walter, 2011.

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19

Gairola, Umesh C., and Rajendra Pant. Recent Advances in Fixed Point Theory and Applications. Nova Science Publishers, Incorporated, 2017.

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20

Topological Fixed Point Theory of Multivalued Mappings (Topological Fixed Point Theory and Its Applications). 2nd ed. Springer, 2006.

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21

Cho, Yeol Je, Jiang Zhu, and Dajun Guo. Partial Ordering Methods In Nonlinear Problems. Nova Science Publishers, 2004.

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22

Stability by Fixed Point Theory for Functional Differential Equations. Dover Publications, 2006.

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23

Burton, T. A. Stability by Fixed Point Theory for Functional Differential Equations. Dover Publications, Incorporated, 2013.

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24

Burton, T. A. Stability by Fixed Point Theory for Functional Differential Equations. Dover Publications, Incorporated, 2013.

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25

(Editor), Robert F. Brown, Massimo Furi (Editor), L. Gorniewicz (Editor), and Boju Jiang (Editor), eds. Handbook of Topological Fixed Point Theory. Springer, 2005.

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26

Topological Fixed Point Principles For Boundary Value Problems. Springer, 2011.

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27

Andrzej, Granas, Frigon Marlène, Sabidussi Gert, North Atlantic Treaty Organization. Scientific Affairs Division., and NATO Advanced Study Institute and Séminaire de mathématiques supérieures on Topological Methods in Differential Equations and Inclusions (1994 : Montréal, Québec), eds. Topological methods in differential equations and inclusions. Dordrecht: Kluwer Academic Publishers, 1995.

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28

Burachik, Regina S., D. Russell Luke, Heinz H. Bauschke, Henry Wolkowicz, Patrick L. Combettes, and Veit Elser. Fixed-Point Algorithms for Inverse Problems in Science and Engineering. Springer, 2013.

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29

Sabidussi, Gert. Topological Methods in Differential Equations and Inclusions. Ingramcontent, 2012.

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30

Frigon, Marlène, Andrzej Granas, and Gert Sabidussi. Topological Methods in Differential Equations and Inclusions. Springer, 2012.

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31

Burda, Zdzislaw, and Jerzy Jurkiewicz. Phase transitions. Edited by Gernot Akemann, Jinho Baik, and Philippe Di Francesco. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780198744191.013.14.

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This article considers phase transitions in matrix models that are invariant under a symmetry group as well as those that occur in some matrix ensembles with preferred basis, like the Anderson transition. It first reviews the results for the simplest model with a nontrivial set of phases, the one-matrix Hermitian model with polynomial potential. It then presents a view of the several solutions of the saddle point equation. It also describes circular models and their Cayley transform to Hermitian models, along with fixed trace models. A brief overview of models with normal, chiral, Wishart, and rectangular matrices is provided. The article concludes with a discussion of the curious single-ring theorem, the successful use of multi-matrix models in describing phase transitions of classical statistical models on fluctuating two-dimensional surfaces, and the delocalization transition for the Anderson, Hatano-Nelson, and Euclidean random matrix models.
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32

Nonlinear problemes in abstract cones. Academic Press, 1988.

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33

Yang, Zaifu. Computing Equilibria and Fixed Points: The Solution of Nonlinear Inequalities. Springer US, 2010.

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34

Piasecki, Lukasz. Classification of Lipschitz Mappings. Taylor & Francis Group, 2013.

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35

Piasecki, Lukasz. Classification of Lipschitz Mappings. Taylor & Francis Group, 2016.

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36

Piasecki, Lukasz. Classification of Lipschitz Mappings. Taylor & Francis Group, 2016.

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37

Classification Of Lipschitz Mappings. Taylor & Francis Inc, 2013.

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38

Furi, M., and P. Fitzpatrick. Topological Methods for Ordinary Differential Equations: Lectures Given at the 1st Session of the Centro Internazional Matematico Estivo (Lecture Notes in Mathematics). Springer, 1993.

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39

Schäfer, Uwe. From Sperner's Lemma to Differential Equations in Banach Spaces: An Introduction to Fixed Point Theorems and Their Applications. Saint Philip Street Press, 2020.

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40

1946-, Fitzpatrick Patrick, Furi M, Zecca P, and Centro internazionale matematico estivo, eds. Topological methods for ordinary differential equations: Lectures given at the 1st session of the Centro internazionale matematico estivo (C.I.M.E.), held in Montecatini Terme, Italy, June 24-July 2, 1991. Berlin: Springer-Verlag, 1993.

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41

Holland, John H. 2. Complex physical systems (CPS). Oxford University Press, 2014. http://dx.doi.org/10.1093/actrade/9780199662548.003.0002.

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‘Complex physical systems’ considers the characteristics of complex physical systems (CPS), which are often geometric (specifically, lattice-like) arrays of elements, in which interactions typically depend only on effects propagated from nearest neighbors. The elements of a CPS follow fixed physical laws, usually expressed by differential equations—Newton’s laws of gravity and Maxwell’s laws of electromagnetism are cases in point. Neither the laws nor the elements change over time; only the positions of the elements change. CPS show several properties: self-organized criticality, self-similarity, scaling, and power laws. Examples of these properties—such as, snowflake curves, fractals, networks, dynamics, and symmetry-breaking—are discussed.
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42

Yilmaz, Fatih, María Jesús Santos Sánchez, Araceli Queiruga-Dios, Jesús Martín-Vaquero, and Melek Sofyalioğlu, eds. International Conference on Mathematics and its Applications in Science and Engineering (ICMASE 2020). Ediciones Universidad de Salamanca, 2020. http://dx.doi.org/10.14201/0aq0302.

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This abstract booklet includes the abstracts of the papers that have been presented at International Conference on Mathematics and its Applications in Science and Engineering (ICMASE 2020) which is held in Ankara Hacı Bayram Veli University, Ankara, Turkey between 9-10 July, 2020, via Online because of Covid 19 pandemia. The aim of this conference is to exchange ideas, discuss developments in mathematics, develop collaborations and interact with professionals and researchers from all over the world in with some of the following interesting topics: Functional Analysis, Approximation Theory, Real Analysis, Complex Analysis, Harmonic and non-Harmonic Analysis, Applied Analysis, Numerical Analysis, Geometry, Topology and Algebra, Modern Methods in Summability and Approximation, Operator Theory, Fixed Point Theory and Applications, Sequence Spaces and Matrix Transformation, Modern Methods in Summability and Approximation, Spectral Theory and Diferantial Operators, Boundary Value Problems, Ordinary and Partial Differential Equations, Discontinuous Differential Equations, Convex Analysis and its Applications, Optimization and its Application, Mathematics Education, Application on Variable Exponent Lebesgue Spaces, Applications on Differential Equations and Partial Differential Equations, Fourier Analysis, Wavelet and Harmonic Analysis Methods in Function Spaces, Applications on Computer Engineering, Flow Dynamics. However, the talks are not restricted to these subjects only. I am pleased to tell that this conference is also organized as a final multiplier event of the Rules_Math Project, supported by the EU.
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