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Instability Non Uniqueness Euler Equations by Lellis Camillo (30 results)
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219) (Annals of Mathematics Studies, 215)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2d Euler Equations, After M. Vishik : Ams-219
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219) (Annals of Mathematics Studies, 215)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219) (Annals of Mathematics Studies, 219)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
Language: English
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik
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ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219) (Annals of Mathematics Studies, 215)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
Language: English
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219) (Annals of Mathematics Studies, 219)
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219) (Annals of Mathematics Studies, 219)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik (Annals of Mathematics Studies, 219)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik (Annals of Mathematics Studies, 219)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2d Euler Equations, After M. Vishik : Ams-219
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219)
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik (Annals of Mathematics Studies, 219)
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Instability and Non-uniqueness for the 2d Euler Equations, After M. Vishik : Ams-219
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
Language: English
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Instability and Non-Uniqueness for the 2D Euler Equations, After M. Vishik
Published by Princeton University Press Feb 2024, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
Language: English
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Add to basketTaschenbuch. Condition: Neu. Neuware - An essential companion to M. Vishik's groundbreaking work in fluid mechanicsThe incompressible Euler equations are a system of partial differential equations introduced by Leonhard Euler more than 250 years ago to describe the motion of an inviscid incompressible fluid. These equations can be derived from the classical conservations laws of mass and momentum under some very idealized assumptions. While they look simple compared to many other equations of mathematical physics, several fundamental mathematical questions about them are still unanswered. One is under which assumptions it can be rigorously proved that they determine the evolution of the fluid once we know its initial state and the forces acting on it. This book addresses a well-known case of this question in two space dimensions. Following the pioneering ideas of M. Vishik, the authors explain in detail the optimality of a celebrated theorem of V. Yudovich from the 1960s, which states that, in the vorticity formulation, the solution is unique if the initial vorticity and the acting force are bounded. In particular, the authors show that Yudovich's theorem cannot be generalized to the L^p setting.
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik (Paperback)
Published by Princeton University Press, New Jersey, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
Language: English
Paperback. Condition: new. Paperback. An essential companion to M. Vishik's groundbreaking work in fluid mechanicsThe incompressible Euler equations are a system of partial differential equations introduced by Leonhard Euler more than 250 years ago to describe the motion of an inviscid incompressible fluid. These equations can be derived from the classical conservations laws of mass and momentum under some very idealized assumptions. While they look simple compared to many other equations of mathematical physics, several fundamental mathematical questions about them are still unanswered. One is under which assumptions it can be rigorously proved that they determine the evolution of the fluid once we know its initial state and the forces acting on it. This book addresses a well-known case of this question in two space dimensions. Following the pioneering ideas of M. Vishik, the authors explain in detail the optimality of a celebrated theorem of V. Yudovich in the sixties, which states that, in the vorticity formulation, the solution is unique if the initial vorticity and the acting force are bounded. In particular, the authors show that Yudovich's theorem cannot be generalized to the L^p setting. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability.
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Instability and Non-uniqueness for the 2d Euler Equations, After M. Vishik : Ams-219
Published by Princeton University Press, 2024
ISBN 10: 0691257531 ISBN 13: 9780691257532
Language: English
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219) (Annals of Mathematics Studies, 219)
Published by Princeton University Press, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
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Instability and Non-Uniqueness for the 2D Euler Equations, After M. Vishik
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik
Published by Princeton University Press, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
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Instability and Non-Uniqueness for the 2D Euler Equations, After M. Vishik
Published by Princeton University Press, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik (Annals of Mathematics Studies, 219)
Published by Princeton University Press, 2024
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik: (AMS-219)
Published by Princeton University Press, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
Language: English
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Instability and Non-Uniqueness for the 2D Euler Equations, After M. Vishik
Published by Princeton University Press Feb 2024, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
Language: English
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Add to basketBuch. Condition: Neu. Neuware - An essential companion to M. Vishik's groundbreaking work in fluid mechanics.
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik
Published by Princeton University Press, US, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
Language: English
Hardback. Condition: New. An essential companion to M. Vishik's groundbreaking work in fluid mechanicsThe incompressible Euler equations are a system of partial differential equations introduced by Leonhard Euler more than 250 years ago to describe the motion of an inviscid incompressible fluid. These equations can be derived from the classical conservations laws of mass and momentum under some very idealized assumptions. While they look simple compared to many other equations of mathematical physics, several fundamental mathematical questions about them are still unanswered. One is under which assumptions it can be rigorously proved that they determine the evolution of the fluid once we know its initial state and the forces acting on it. This book addresses a well-known case of this question in two space dimensions. Following the pioneering ideas of M. Vishik, the authors explain in detail the optimality of a celebrated theorem of V. Yudovich from the 1960s, which states that, in the vorticity formulation, the solution is unique if the initial vorticity and the acting force are bounded. In particular, the authors show that Yudovich's theorem cannot be generalized to the L^p setting.
-
Instability and Non-Uniqueness for the 2D Euler Equations, After M. Vishik
Published by Princeton University Press, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
Language: English
£ 148.63
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik
Published by Princeton University Press, US, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
Language: English
Seller: Rarewaves.com USA, London, LONDO, United Kingdom
Seller rating 5 out of 5 stars
Hardback. Condition: New. An essential companion to M. Vishik's groundbreaking work in fluid mechanicsThe incompressible Euler equations are a system of partial differential equations introduced by Leonhard Euler more than 250 years ago to describe the motion of an inviscid incompressible fluid. These equations can be derived from the classical conservations laws of mass and momentum under some very idealized assumptions. While they look simple compared to many other equations of mathematical physics, several fundamental mathematical questions about them are still unanswered. One is under which assumptions it can be rigorously proved that they determine the evolution of the fluid once we know its initial state and the forces acting on it. This book addresses a well-known case of this question in two space dimensions. Following the pioneering ideas of M. Vishik, the authors explain in detail the optimality of a celebrated theorem of V. Yudovich from the 1960s, which states that, in the vorticity formulation, the solution is unique if the initial vorticity and the acting force are bounded. In particular, the authors show that Yudovich's theorem cannot be generalized to the L^p setting.
-
Instability and Non-Uniqueness for the 2D Euler Equations, After M. Vishik
Published by Princeton University Press, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
Language: English
£ 175.57
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Instability and Non-uniqueness for the 2D Euler Equations, after M. Vishik (Hardcover)
Published by Princeton University Press, New Jersey, 2024
ISBN 10: 0691257523 ISBN 13: 9780691257525
Language: English
Hardcover. Condition: new. Hardcover. An essential companion to M. Vishiks groundbreaking work in fluid mechanicsThe incompressible Euler equations are a system of partial differential equations introduced by Leonhard Euler more than 250 years ago to describe the motion of an inviscid incompressible fluid. These equations can be derived from the classical conservations laws of mass and momentum under some very idealized assumptions. While they look simple compared to many other equations of mathematical physics, several fundamental mathematical questions about them are still unanswered. One is under which assumptions it can be rigorously proved that they determine the evolution of the fluid once we know its initial state and the forces acting on it. This book addresses a well-known case of this question in two space dimensions. Following the pioneering ideas of M. Vishik, the authors explain in detail the optimality of a celebrated theorem of V. Yudovich from the 1960s, which states that, in the vorticity formulation, the solution is unique if the initial vorticity and the acting force are bounded. In particular, the authors show that Yudovichs theorem cannot be generalized to the L^p setting. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability.
