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عنوان
Gradient flows :

پدید آورنده
Luigi Ambrosio, Nicola Gigli, Giuseppe Savaré.

موضوع
Differential equations, Parabolic.,Evolution equations, Nonlinear.,Measure theory.,Metric spaces.,Monotone operators.,Équations d'évolution non linéaires.,Équations différentielles paraboliques.,Espaces métriques.,Mesure, Théorie de la.,Opérateurs monotones.,Differential equations, Parabolic.,Differential equations, Parabolic.,Evolution equations, Nonlinear.,Evolution equations, Nonlinear.,MATHEMATICS-- Calculus.,MATHEMATICS-- Mathematical Analysis.,Measure theory.,Measure theory.,Metric spaces.,Metric spaces.,Monotone operators.,Monotone operators.

رده
QA312
.
A58
2005

کتابخانه
کتابخانه مطالعات اسلامی به زبان های اروپایی

محل استقرار
استان: قم ـ شهر: قم

کتابخانه مطالعات اسلامی به زبان های اروپایی

تماس با کتابخانه : 32910706-025

3764324287
3764373091
9783764324285
9783764373092
9783764324284

b709211

Gradient flows :
[Book]
in metric spaces and in the space of probability measures /
Luigi Ambrosio, Nicola Gigli, Giuseppe Savaré.

Boston :
Birkhäuser,
2005.

1 online resource (vii, 333 pages) :
illustrations

Lectures in mathematics ETH Zürich

Includes bibliographical references (pages 321-329) and index.

1. Curves and gradients in metric spaces -- 2. Existence of curves of maximal slope and their variational approximation -- 3. Proofs of the convergence theorems -- 4. Uniqueness, generation of contraction semigroups, error estimates -- 5. Preliminary results on measure theory -- 6. The optimal transportation problem -- 7. The Wasserstein distance and its behaviour along geodesics -- 8. A.C. curves in P[subscript p](X) and the continuity equation -- 9. Convex functionals in P[subscript p](X) -- 10. Metric slope and subdifferential calculus in P[subscript p](X) -- 11. Gradient flows and curves of maximal slope in P[subscript p](X) -- 12. Appendix.
0

"This book is devoted to a theory of gradient flows in spaces which are not necessarily endowed with a natural linear or differentiable structure. It consists of two parts, the first one concerning gradient flows in metric spaces and the second one devoted to gradient flows in the space of probability measures on a separable Hilbert space, endowed with the Kantorovich-Rubinstein-Wasserstein distance."--Jacket.

MIL
26404

Gradient flows.

Differential equations, Parabolic.
Evolution equations, Nonlinear.
Measure theory.
Metric spaces.
Monotone operators.
Équations d'évolution non linéaires.
Équations différentielles paraboliques.
Espaces métriques.
Mesure, Théorie de la.
Opérateurs monotones.
Differential equations, Parabolic.
Differential equations, Parabolic.
Evolution equations, Nonlinear.
Evolution equations, Nonlinear.
MATHEMATICS-- Calculus.
MATHEMATICS-- Mathematical Analysis.
Measure theory.
Measure theory.
Metric spaces.
Metric spaces.
Monotone operators.
Monotone operators.

MAT-- 005000
MAT-- 034000
QA

515/
.
42
22

QA312
.
A58
2005

31
.
40
O174
.
12
bcl
clc

Ambrosio, Luigi.

Gigli, Nicola.
Savaré, Giuseppe.

20201208000411.0
pn

 مطالعه متن کتاب 

[Book]

Y

الاقتراح / اعلان الخلل

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