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Books on the topic 'Vector valued functions'

Author: Grafiati

Published: 4 June 2021

Last updated: 25 July 2024

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1

1957-, Mendoza José, ed. Banach spaces of vector-valued functions. Berlin: Springer, 1997.

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2

Hu, Chuang-gan. Vector-valued functions and their applications. Dordrecht: Kluwer Academic Publishers, 1992.

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3

Cembranos, Pilar, and José Mendoza. Banach Spaces of Vector-Valued Functions. Berlin, Heidelberg: Springer Berlin Heidelberg, 1997. http://dx.doi.org/10.1007/bfb0096765.

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4

Hu, Chuang-Gan, and Chung-Chun Yang. Vector-Valued Functions and their Applications. Dordrecht: Springer Netherlands, 1992. http://dx.doi.org/10.1007/978-94-015-8030-4.

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5

Valéry, Covachev, ed. Complex vector functional equations. Singapore: World Scientific, 2001.

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6

United States. National Aeronautics and Space Administration., ed. Rational approximations from power series of vector-valued meromorphic functions. [Washington, DC: National Aeronautics and Space Administration, 1992.

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7

S, Kutateladze S., ed. Vektornai͡a︡ dvoĭstvennostʹ i ee prilozhenii͡a︡. Novosibirsk: Izd-vo "Nauka," Sibirskoe otd-nie, 1985.

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8

Kusraev, A. G. Vektornai︠a︡ dvoĭstvennostʹ i ee prilozhenii︠a︡. Novosibirsk: Nauka, 1985.

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9

service), SpringerLink (Online, ed. Operator-valued measures and integrals for cone-valued functions. Berlin: Springer, 2009.

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10

Zaidman, Samuel. Almost-periodic functions in abstract spaces. Boston: Pitman Advanced, 1985.

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11

James, Stewart. Single variable calculus with vector functions: Concepts and contexts. Belmont, CA: Thomson Brooks/Cole, 2007.

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12

Sidi, Avram. Application of vector-valued rational approximations to the matrix Eigenvalue problem and connections with Krylov subspace methods. [Washington, DC: National Aeronautics and Space Administration, 1992.

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13

United States. National Aeronautics and Space Administration., ed. Application of vector-valued rational approximations to the matrix Eigenvalue problem and connections with Krylov subspace methods. [Washington, DC: National Aeronautics and Space Administration, 1992.

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14

Zaidman, Samuel. Almost-periodic functions in abstract spaces. Boston: Pitman Advanced Pub. Program, 1985.

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15

1952-, Dinh The Luc, ed. Nonsmooth vector functions and continuous optimization. New York: Springer, 2008.

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16

Berge, Claude. Topological spaces: Including a treatment of multi-valued functions, vector spaces, and convexity. Mineola, N.Y: Dover Publications, 1997.

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17

Karim, Boulabiar, Buskes Gerard, and Triki Abdelmajid, eds. Positivity. Basel: Birkhäuser, 2007.

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18

E, Jamison James, ed. Isometries on Banach spaces: Vector-valued function spaces : volume 2. Boca Raton, FL: CRC Press, 2008.

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19

1950-, Arendt Wolfgang, ed. Vector-valued Laplace transforms and Cauchy problems. Basel: Birkhäuser Verlag, 2001.

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20

Gerd, Mockenhaupt, Ricker Werner J, and SpringerLink (Online service), eds. Vector Measures, Integration and Related Topics. Basel: Birkhäuser Basel, 2010.

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21

Prolla, Joao B. Approximation of Vector Valued Functions. Elsevier Science & Technology Books, 2011.

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22

Schmets, J. Spaces of Vector-Valued Continuous Functions. Springer London, Limited, 2006.

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23

Hu, Chuang-Gan. Vector-Valued Functions and their Applications. Springer, 2010.

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24

Hu, Chuang-Gan Chuang-Gan, and Chung-Chun Chung-Chun Yang. Vector-Valued Functions and Their Applications. Springer, 2013.

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25

Cembranos, Pilar, and Jose Mendoza. Banach Spaces of Vector-Valued Functions. Springer London, Limited, 2006.

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26

Lawrence, Neil D., Mauricio A. Álvarez, and Lorenzo Rosasco. Kernels for Vector-Valued Functions: A Review. Now Publishers, 2012.

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27

Vector Calculus. Wiley, 2007.

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28

Wang, Shouyang, Kin Keung Lai, and Shashi Kant Mishra. V-Invex Functions and Vector Optimization. Springer, 2010.

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29

V-Invex Functions and Vector Optimization. Springer, 2007.

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30

Application of vector-valued rational approximations to the matrix Eigenvalue problem and connections with Krylov subspace methods. [Washington, DC: National Aeronautics and Space Administration, 1992.

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31

Application of vector-valued rational approximations to the matrix Eigenvalue problem and connections with Krylov subspace methods. [Washington, DC: National Aeronautics and Space Administration, 1992.

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32

James, Stewart. Single Variable Calculus with Vector Functions: Concepts and Contexts for AP Calculus. Brooks Cole, 2006.

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33

David, Smith. Vector-Valued Functions and Space Curves: From Beginner to Pro. Dave4Math, 2022.

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34

Köthe-Bochner Function Spaces (Progress in Mathematics). Birkhäuser Boston, 2003.

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35

Ricker, Werner. Operator Algebras Generated by Commuting Projections: A Vector Measure Approach. Springer London, Limited, 2006.

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36

Operator Algebras Generated by Commuting Projections: A Vector Measure Approach (Lecture Notes in Mathematics). Springer, 1999.

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37

Garling, D. J. H. Course in Mathematical Analysis: Volume 2, Metric and Topological Spaces, Functions of a Vector Variable. Cambridge University Press, 2014.

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38

Garling, D. J. H. Course in Mathematical Analysis: Volume 2, Metric and Topological Spaces, Functions of a Vector Variable. Cambridge University Press, 2014.

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39

(Editor), Karim Boulabiar, Gerard Buskes (Editor), and Abdelmajid Triki (Editor), eds. Positivity (Trends in Mathematics). Birkhäuser Basel, 2007.

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40

Garling, D. J. H. A Course in Mathematical Analysis: Volume 2, Metric and Topological Spaces, Functions of a Vector Variable. Cambridge University Press, 2014.

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41

Garling, D. J. H. A Course in Mathematical Analysis. Cambridge University Press, 2013.

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42

Garling, D. J. H. Course in Mathematical Analysis: Volume 1, Foundations and Elementary Real Analysis. Cambridge University Press, 2013.

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43

Garling, D. J. H. Course in Mathematical Analysis: Volume 1, Foundations and Elementary Real Analysis. Cambridge University Press, 2013.

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44

Garling, D. J. H. Course in Mathematical Analysis: Volume 1, Foundations and Elementary Real Analysis. Cambridge University Press, 2013.

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45

Garling, D. J. H. Course in Mathematical Analysis. Cambridge University Press, 2013.

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46

Mann, Peter. Classical Path-Integrals. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198822370.003.0029.

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Abstract:

The purpose of this chapter is to formalise functions and set theory. It is often handy to partition a collection of numbers into one package for neatness. This is the idea of a set; it is itself an object. A function is like a number-crunching box: numbers are fed into the function and another number comes out; it is a mapping from a set of numbers to another set of numbers and there are several ways to write it. A functional is a box that takes a function and gives out a number; it is a function of a function of a variable. A real-valued function is a scalar field when it has a scalar quantity as its output; it is called a vector field when the output is a vector. Other concepts associated with sets and functions are discussed, providing background to the other chapters in the book.

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47

Hrushovski, Ehud, and François Loeser. Strongly stably dominated points. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691161686.003.0008.

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Abstract:

This chapter focuses on the properties of strongly stably dominated types over valued fields bases. In this setting, strong stability corresponds to a strong form of the Abhyankar property for valuations: the transcendence degrees of the extension coincide with those of the residue field extension. The chapter proves a Bertini type result and shows that the strongly stable points form a strict ind-definable subset Vsuperscript Number Sign of unit vector V. It then proves a rigidity statement for iso-definable Γ‎-internal subsets of maximal o-minimal dimension of unit vector V, namely that they cannot be deformed by any homotopy leaving appropriate functions invariant. The chapter also describes the closure of iso-definable Γ‎-internal sets in Vsuperscript Number Sign and proves that Vsuperscript Number Sign is exactly the union of all skeleta.

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48

Vector-Valued Laplace Transforms and Cauchy Problems. Birkhauser Verlag, 2013.

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49

Arendt, Wolfgang, Charles J. K. Batty, Matthias Hieber, and Frank Neubrander. Vector-Valued Laplace Transforms and Cauchy Problems. Birkhäuser Basel, 2002.

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50

Fleming, Richard J., and James E. Jamison. Isometries in Banach Spaces: Vector-Valued Function Spaces and Operator Spaces, Volume Two. Taylor & Francis Group, 2007.

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