Minimum Norm Extremals in Function Spaces [electronic resource] : With Applications to Classical and Modern Analysis / by Stephen D. Fisher, Joseph W. Jerome.

By: Fisher, Stephen D [author.]Contributor(s): Jerome, Joseph W [author.] | SpringerLink (Online service)Material type: TextTextSeries: Lecture Notes in Mathematics ; 479Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg, 1975Description: X, 214 p. online resourceContent type: text Media type: computer Carrier type: online resourceISBN: 9783540375999Subject(s): Mathematics | Mathematics | Mathematics, generalAdditional physical formats: Printed edition:: No titleDDC classification: 510 LOC classification: QA1-939Online resources: Click here to access online
Contents:
Nonlinear minimization problems -- Minimization with linear operators -- Nonlinear operators in LP, 1<p?? -- L? Minimization problems for elliptic operators -- L1 minimization in one and several variables -- Sets of uniqueness in L? minimization problems -- Bang-Bang optimal controls -- A general theorem of Kuhn-Tucker type -- Stable and unstable elastica equilibrium and the problem of minimum curvature -- Approximation by extremals of nonlinear differential expressions in one variable and quadratic forms in several variables -- The trigonometric and algebraic favard problem -- Minimization and interpolation at integer points of the real axis -- The Landau problem and Kolmogorov’s theorem -- Perfect interpolating splines on compact intervals -- A pólya algorithm for the favard solution, N-width characterizations and Whitney type theorems -- Application of the Riesz-Fredholm-Schauder theory to spline functions -- Epilogue.
In: Springer eBooks
Item type: E-BOOKS
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Nonlinear minimization problems -- Minimization with linear operators -- Nonlinear operators in LP, 1<p?? -- L? Minimization problems for elliptic operators -- L1 minimization in one and several variables -- Sets of uniqueness in L? minimization problems -- Bang-Bang optimal controls -- A general theorem of Kuhn-Tucker type -- Stable and unstable elastica equilibrium and the problem of minimum curvature -- Approximation by extremals of nonlinear differential expressions in one variable and quadratic forms in several variables -- The trigonometric and algebraic favard problem -- Minimization and interpolation at integer points of the real axis -- The Landau problem and Kolmogorov’s theorem -- Perfect interpolating splines on compact intervals -- A pólya algorithm for the favard solution, N-width characterizations and Whitney type theorems -- Application of the Riesz-Fredholm-Schauder theory to spline functions -- Epilogue.

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