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Libros sobre el tema "Semi-linear"

Autor: Grafiati
Publicado: 4 de junio de 2021
Última modificación: 20 de febrero de 2023

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1

Melrose, Richard B. Semi-linear diffraction of conormal waves. Paris: Société mathématique de France, 1996.

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2

Melrose, Richard B. Semi-linear diffraction of conormal waves. Paris: Société Mathématique de France, 1996.

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3

Melrose, Richard B. Semi-linear diffraction of conormal waves. Paris: Société Mathématique de France, 1996.

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4

Haraux, Alain. Semi-linear hyperbolic problems in bounded domains. Chur: Harwood Academic Publishers, 1987.

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5

Goberna, Miguel A. y Marco A. López. Post-Optimal Analysis in Linear Semi-Infinite Optimization. New York, NY: Springer New York, 2014. http://dx.doi.org/10.1007/978-1-4899-8044-1.

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6

T, Chui P. P., ed. Non-linear static and cyclic analysis of steel frames with semi-rigid connections. Amsterdam: Elsevier, 2000.

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7

Smolarski, Dennis Chester. An optimum semi-iterative method for solving any linear set with a square matrix. Urbana, Ill. (1304 W. Springfield Ave., Urbana 61801): Dept. of Computer Science, University of Illinois at Urbana-Champaign, 1985.

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8

Curvature in mathematics and physics. Mineola, N.Y: Dover, 2012.

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9

Zhao, Huaizhong. The stochastic elementary formula method and approximate travelling waves for semi-linear reaction diffusion equations. [s.l.]: typescript, 1994.

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10

Casasent, David Paul. Novel parallel architectures and algorithms for linear algebra processing: Semi-annual report, grant NAG-1-575. [Washington, D.C: National Aeronautics and Space Administration, 1986.

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11

Neerven, Jan van. The adjoint of a semigroup of linear operators. Berlin: Springer-Verlag, 1992.

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12

R, Reemtsen y Rückmann Jan-J, eds. Semi-infinite programming. Boston: Kluwer Academic, 1998.

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13

Reemtsen, Rembert. Semi-Infinite Programming. Boston, MA: Springer US, 1998.

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14

Pang, H. L. J. A linear elastic fracture mechanics assessment of the fatigue-crack-growth behaviour for a semi-elliptical surface crack in machined and welded specimens subjected to constant amplitude tension loading. East Kilbride: National Engineering Laboratory, 1991.

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15

Bi-level strategies in semi-infinite programming. Boston: Kluwer Academic Publishers, 2003.

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16

Bouwknegt, P. The W₃ algebra: Modules, semi-infinite cohomology, and BV algebras. Berlin: Springer, 1996.

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17

Roe, John. Winding around: The winding number in topology, geometry, and analysis. Providence, Rhode Island: American Mathematical Society, 2015.

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18

M¨uhlherr, Bernhard, Holger P. Petersson y Richard M. Weiss. Strictly Semi-linear Automorphisms. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0030.

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This chapter considers the action of a strictly semi-linear automorphism fixing a root on the corresponding root group. It begins with the hypothesis whereby Δ‎ is a Moufang spherical building and Π‎ is the Coxeter diagram of Δ‎; here the chapter fixes an apartment Σ‎ of Δ‎ and a root α‎ of Σ‎. The discussion then turns to a number of assumptions about an isomorphism of Moufang sets, anisotropic quadratic space, and root group sequence, followed by a lemma where E is an octonion division algebra with center F and norm N and D is a quaternion subalgebra of E. The chapter concludes with three versions of what is really one result about fixed points of non-linear automorphisms of the Moufang sets.
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19

Goberna, Miguel A. y Marco A. López. Post-Optimal Analysis in Linear Semi-Infinite Optimization. Springer London, Limited, 2014.

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20

Huber, Gerald. Non-Linear Calculations of Composite Sections & Semi-Continuous Joints. Wiley-VCH Verlag GmbH, 2000.

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21

Meyer, J. C. y D. J. Needham. Cauchy Problem for Non-Lipschitz Semi-Linear Parabolic Partial Differential Equations. Cambridge University Press, 2015.

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22

Meyer, J. C. y D. J. Needham. Cauchy Problem for Non-Lipschitz Semi-Linear Parabolic Partial Differential Equations. Cambridge University Press, 2015.

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23

Bennett, G. N. A semi-linear elliptic problem arising in the theory of superconductivity. 2001.

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24

Goberna, Miguel A. y M. A. Lopez Cerda. Linear Semi-Infinite Optimization (Wiley Series in Mathematical Methods in Practice). John Wiley & Sons, 1998.

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25

Chan, Siu-Lai y Pui-Tak Chui. Non-Linear Static and Cyclic Analysis of Steel Frames with Semi-Rigid Connections. Elsevier Science & Technology Books, 2000.

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26

Non-Linear Static and Cyclic Analysis of Steel Frames with Semi-Rigid Connections. Elsevier Science, 2000.

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27

Edmunds, D. E. y W. D. Evans. Linear Operators in Banach Spaces. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198812050.003.0001.

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Three main themes run through this chapter: compact linear operators, measures of non-compactness, and Fredholm and semi-Fredholm maps. Connections are established between these themes so as to derive important results later in the book.
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28

Sternberg, Shlomo. Curvature in Mathematics and Physics. Dover Publications, Incorporated, 2013.

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29

Linear Algebraic Monoids (Encyclopaedia of Mathematical Sciences). Springer, 2005.

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30

Glashoff, Klaus. Linear Optimization and Approximation: An Introduction to the Theoretical Analysis and Numerical Treatment of Semi-Infinite Programs. Springer London, Limited, 2012.

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31

Hahn, T., S. Brendle, M. Campiti, Klaus-Jochen Engel y Rainer Nagel. One-Parameter Semigroups for Linear Evolution Equations. Springer London, Limited, 2006.

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32

Hahn, T., S. Brendle, M. Campiti, Klaus-Jochen Engel y Rainer Nagel. One-Parameter Semigroups for Linear Evolution Equations. Springer New York, 2013.

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33

M¨uhlherr, Bernhard, Holger P. Petersson y Richard M. Weiss. Galois Involutions. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0031.

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This chapter focuses on the fixed points of a strictly semi-linear automorphism of order 2 of a spherical building which satisfies the conditions laid out in Hypothesis 30.1. It begins with the fhe definition of a spherical building satisfying the Moufang condition and a Galois involution of Δ‎, described as an automorphism of Δ‎ of order 2 that is strictly semi-linear. It can be recalled that Δ‎ can have a non-type-preserving semi-linear automorphism only if its Coxeter diagram is simply laced. The chapter assumes that the building Δ‎ being discussed is as in 30.1 and that τ‎ is a Galois involution of Δ‎. It also considers the notation stating that the polar region of a root α‎ of Δ‎ is the unique residue of Δ‎ containing the arctic region of α‎.
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34

Lin, Zongli. Global and semi-global control problems for linear systems subject to input saturation and minimum-phase input-output linearizable systems. 1994.

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35

Engel, Klaus-Jochen y Rainer Nagel. One-Parameter Semigroups for Linear Evolution Equations (Graduate Texts in Mathematics). Springer, 1999.

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36

Engel, Klaus-Jochen y Rainer Nagel. A Short Course on Operator Semigroups. Springer, 2008.

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37

A Short Course on Operator Semigroups (Universitext). Springer, 2006.

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38

Hrushovski, Ehud y François Loeser. A closer look at the stable completion. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691161686.003.0005.

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This chapter introduces the concept of stable completion and provides a concrete representation of unit vector Mathematical Double-Struck Capital A superscript n in terms of spaces of semi-lattices, with particular emphasis on the frontier between the definable and the topological categories. It begins by constructing a topological embedding of unit vector Mathematical Double-Struck Capital A superscript n into the inverse limit of a system of spaces of semi-lattices L(Hsubscript d) endowed with the linear topology, where Hsubscript d are finite-dimensional vector spaces. The description is extended to the projective setting. The linear topology is then related to the one induced by the finite level morphism L(Hsubscript d). The chapter also considers the condition that if a definable set in L(Hsubscript d) is an intersection of relatively compact sets, then it is itself relatively compact.
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39

Stein, Oliver. Bi-Level Strategies in Semi-Infinite Programming. Springer, 2013.

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40

Stein, Oliver. Bi-Level Strategies in Semi-Infinite Programming. Springer London, Limited, 2013.

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41

Stein, Oliver. Bi-Level Strategies in Semi-Infinite Programming. Springer, 2013.

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42

M¨uhlherr, Bernhard, Holger P. Petersson y Richard M. Weiss. Residually Pseudo-Split Buildings. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0033.

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This chapter presents results about a residually pseudo-split Bruhat-Tits building Ξ‎L. It begins with a case for some quadratic space of type E⁶, E₇, and E₈ in order to identify an unramified extension such that the residue field is a pseudo-splitting field. It then considers a wild quaternion or octonion division algebra and the existence of an unramified quadratic extension L/K such that L is a splitting field of the quaternion division algebra. It also discusses the properties of an unramified extension L/K and shows that every exceptional Bruhat-Tits building is the fixed point building of a strictly semi-linear descent group of a residually pseudo-split building.
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43

Kaashoek, M. A. y T. T. West. Locally Compact Semi-Algebras: With Applications to Spectral Theory of Positive Operators. Elsevier Science & Technology Books, 2011.

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44

Jespers, Paul. Gm/ID Methodology, a Sizing Tool for Low-Voltage Analog CMOS Circuits: The Semi-Empirical and Compact Model Approaches. Springer London, Limited, 2010.

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45

Jespers, Paul. Gm/ID Methodology, a Sizing Tool for Low-Voltage Analog CMOS Circuits: The Semi-Empirical and Compact Model Approaches. Springer, 2012.

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46

Econometric Model Specification: Consistent Model Specification Tests and Semi-Nonparametric Modeling And Inference. Hackensack, New Jersey, USA: World Scientific Publishing Company Pvt. Ltd., 2016.

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47

The W3 Algebra: Modules, Semi-Infinite Cohomology and Bv Algebras (Lecture Notes in Physics New Series M). Springer, 1996.

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