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1.

図書

図書
Goran Peskir
出版情報: Aarhus, Denmark : University of Aarhus, Department of Mathematics, 2000  v, 142 p. ; 25 cm
シリーズ名: Lecture notes series ; no. 66
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2.

図書

図書
editors, D. Butković, H. Kraljević, G. Peskir
出版情報: [Aarhus] : Aarhus Universitet, Matematisk Institut, 2000  290 p. ; 21 cm
シリーズ名: Various publications series ; no. 45
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3.

図書

図書
V.G. Kiselev ... [et al.] ; edited for English by M.J. Lilley and C.J. Houghton
出版情報: Amsterdam : Gordon and Breach Science Publishers, c2000  xx, 435 p. ; 24 cm
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4.

図書

図書
Gerald W. Schwartz, Michel Brion
出版情報: Paris : Hermann, Éditeurs des sciences et des arts, c2000  168 p. ; 24 cm
シリーズ名: Travaux en cours ; 61
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目次情報:
Quotients of compact and complex reductive groups / Gerald Schwarz
Invariants et covariants des groupes algébriques réductifs / Michel Brion
Quotients of compact and complex reductive groups / Gerald Schwarz
Invariants et covariants des groupes algébriques réductifs / Michel Brion
5.

図書

図書
Vesselin Drensky
出版情報: Singapore : Springer, c2000  xii, 271 p. ; 24 cm
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6.

図書

図書
Christian Constanda
出版情報: Boca Raton, Fla. ; London : Chapman & Hall/CRC, c2000  201 p. ; 25 cm
シリーズ名: Chapman & Hall/CRC monographs and surveys in pure and applied mathematics ; 107
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目次情報: 続きを見る
Introduction
The Laplace Equation
Plane Strain
Bending of Elastic Plates
Which Method? NTI/Sales Copy
Introduction
The Laplace Equation
Plane Strain
7.

図書

図書
Gordon E. Swaters
出版情報: Boca Raton, Fla. ; London : Chapman & Hall/CRC, c2000  274 p. ; 25 cm
シリーズ名: Chapman & Hall/CRC monographs and surveys in pure and applied mathematics ; 102
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8.

図書

図書
John R. Klauder
出版情報: Cambridge : Cambridge University Press, 2000  xv, 318 p. ; 26 cm
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9.

図書

図書
C.K. Anand ... [et al.], editors
出版情報: Boca Raton, FL : Chapman & Hall/CRC, c2000  309 p. ; 24 cm
シリーズ名: Research notes in mathematics ; 413
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10.

図書

図書
Michael Pedersen
出版情報: Boca Raton, Fla : Chapman & Hall/CRC, c2000  298 p. ; 25 cm
シリーズ名: Studies in advanced mathematics
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目次情報: 続きを見る
Topological and Metric Spaces / 1:
Some Topology / 1.1:
Metric Spaces / 1.2:
Banach Spaces / 2:
Normed Vector Spaces / 2.1:
L[superscript p]-spaces / 2.2:
Infinite Dimensional Spaces / 2.3:
Bounded Operators / 3:
Basic Properties / 3.1:
Bounded Linear Operators / 3.2:
Hilbert Spaces / 4:
Inner Product Spaces / 4.1:
Construction of Hilbert Spaces / 4.2:
Orthogonal Projection and Complement / 4.4:
Weak Convergence / 4.5:
Operators on Hilbert Spaces / 5:
The Adjoint of a Bounded Operator / 5.1:
Compactness and Compact Operators / 5.2:
Closed Operators / 5.3:
The Adjoint of an Unbounded Operator / 5.4:
Spectral Theory / 6:
The Spectrum and the Resolvent / 6.1:
Operator-Valued Functions / 6.2:
Integral Operators / 7:
Introduction / 7.1:
The Class of Hilbert-Schmidt Operators / 7.2:
Integral Equations / 7.3:
Semigroups of Evolution / 8:
Strongly Continuous Semigroups / 8.1:
The Resolvent / 8.2:
Sobolev Spaces / 9:
Basic Definitions / 9.1:
Density Theorems / 9.2:
Extension Theorems / 9.3:
Imbedding Theorems / 9.4:
Example / 9.4.1:
Applications / 9.4.2:
The Trace Theorem / 9.4.3:
Negative Sobolev Spaces and Duality / 9.6:
Interpolation Spaces / 10:
Intermediate and Interpolation Spaces / 10.1:
The Operator L / 10.1.1:
Intermediate Derivatives Theorem / 10.2:
An Example / 10.2.1:
A Continuity Property / 10.2.2:
Interpolation Theorem / 10.3:
Reiteration Properties / 10.3.1:
Duality / 10.3.2:
Interpolation / 10.4:
Interpolation with Hilbert Range / 10.5:
The Space L[superscript p] (0, T; X) / 10.5.1:
Distributions on ]0, T[ with Values in X / 10.5.2:
Interpolation between L[superscript p] (0, T; H) Spaces / 10.5.3:
Linear Elliptic Operators / 11:
Elliptic Operators / 11.1:
The Dirichlet Problem, Types of Solutions / 11.2:
Boundary Operators / 11.3:
Elliptic Equations / 11.3.1:
The Formal Adjoint of A / 11.3.2:
A Modified Version of Green's Formula / 11.3.3:
V-elliptic and V-coercive Forms / 11.4:
The Boundary Conditions / 11.5:
Realization of the Operator A / 11.5.1:
The V-space / 11.5.2:
Variational Formulation / 11.6:
Assumptions for the Variational Problem / 11.7:
A Classical Regularity Result / 11.8:
A Regularity Theorem / 11.8.1:
An Abstract Regularity Theorem / 11.8.2:
Transposition / 11.9:
Transposition of Nonhomogeneous Boundary Value Problems / 11.9.1:
Regularity of Hyperbolic Mixed Problems / 12:
Solvability Results / 12.1:
Classical Solvability Results / 12.1.1:
Newer Solvability Theorems / 12.1.2:
A Discussion of the Regularity Results / 12.1.3:
Proofs of the Newer Regularity Theorems / 12.2:
Proofs of Theorems from 12.1.2 / 12.2.1:
Interpolation Results / 12.3:
Some Additional Regularity Theorems / 12.4:
Systems with Variable Coefficients / 12.5:
The Hilbert Uniqueness Method / 12.5.1:
Dirichlet Boundary Control / 13.1:
Application of HUM / 13.1.1:
Preliminary Lemmas / 13.1.2:
A Discussion of the Control Area / 13.1.3:
Exact Controllability in Polygons and Polyhedra / 13.1.4:
The Problem of Exact Controllability / 13.2:
The Operator A / 13.2.2:
The Variable Coefficients Case / 13.3:
Notation and Properties of the Operator A / 13.3.1:
Exercises / 13.3.2:
References
Topological and Metric Spaces / 1:
Some Topology / 1.1:
Metric Spaces / 1.2:
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