Search Results - "function space"
Suggested Topics within your search.
Suggested Topics within your search.
- MATHEMATICS / Calculus
- MATHEMATICS / Mathematical Analysis 3
- Function spaces 2
- MATHEMATICS / Applied 2
- MATHEMATICS / Differential Equations 2
- MATHEMATICS / Functional Analysis 2
- Differential equations 1
- Eigenvalues 1
- Generalized spaces 1
- Holomorphic functions 1
- MATHEMATICS / General 1
- MATHEMATICS / Geometry / General 1
- Operator theory 1
- Sturm-Liouville equation 1
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1
Analysis on function spaces of Musielak-Orlicz type /
Published 2019Table of Contents: “…Cover; Half Title; Title Page; Copyright Page; Dedication; Table of Contents; Preface; 1: A path to Musielak-Orlicz spaces; 1.1 Introduction; 1.2 Banach function spaces; 1.2.1 The associate space; 1.2.2 Absolute continuity of the norm and continuity of the norm; 1.2.3 Convexity, uniform convexity and smoothness of a norm; 1.2.4 Duality mappings and extremal elements; 1.3 Modular spaces; 1.3.1 Modular convergence and norm convergence; 1.3.2 Conjugate modulars and duality; 1.3.3 Modular uniform convexity; 1.4 The lpn sequence spaces and their properties; 1.4.1 Duality…”
Taylor & Francis
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2
Handbook of analytic operator theory /
Published 2019Table of Contents: “…5.2 Toeplitz operators on Hilbert spaces of multi-variable holomorphic functions5.3 Strongly pseudoconvex domains; 5.4 Symmetric domains and Jordan triples; 5.5 Holomorphic function spaces on symmetric domains; 5.6 Toeplitz C*-algebras on symmetric domains; 5.7 Hilbert quotient modules and Kepler varieties; 5.8 Toeplitz operators on Reinhardt domains; References; 6: Möbius Invariant Zp and ZK Spaces; 6.1 Introduction; 6.2 Background; 6.3 Basic properties of Zp spaces; 6.4 Carleson measures; 6.5 The boundary value characterizations; 6.6 ZK spaces; 6.7 K-Carleson measures…”
Taylor & Francis
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3
Sturm-Liouville problems : theory and numerical implementation /
Published 2019Table of Contents: “…2.3.1 Determinants2.3.2 Systems of Linear Algebraic Equations; 2.3.3 Linear Dependence and Linear Independence; 2.3.4 Eigenvalues and Eigenvectors; 2.3.5 Self-Adjoint and Symmetric Matrices; 2.3.6 Principal Axis Theorem; 2.3.7 Matrices as Linear Transformations; 2.4 Interpolation and Approximation; 2.4.1 Tchebycheff Systems; 2.4.2 Total Positivity; 2.5 Linear Spaces and Function Spaces; 2.5.1 Linear Spaces; 2.5.2 Normed Linear Spaces; 2.5.3 Inner Product Spaces; 2.5.3.1 Gram-Schmidt Process; 2.6 Completeness and Completion; 2.7 Compact Sets in C[a, b]; 2.8 Contraction Mapping Theorem…”
Taylor & Francis
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