2 edition of **Linear and quasilinear elliptic equations [by] Olga A. Ladyzhenskaya and Nina N. Ural"tseva.** found in the catalog.

Linear and quasilinear elliptic equations [by] Olga A. Ladyzhenskaya and Nina N. Ural"tseva.

O. A. Ladyzhenskaiпё aпёЎ

- 320 Want to read
- 26 Currently reading

Published
**1968**
by Academic Press in New York
.

Written in English

- Differential equations, Elliptic,
- Differential equations, Linear

**Edition Notes**

Series | Mathematics in science and engineering, v. 46 |

Contributions | Ural"tseva, Nina Nikolaevna, |

The Physical Object | |
---|---|

Pagination | 495p. |

Number of Pages | 495 |

ID Numbers | |

Open Library | OL14815596M |

The main topics reflect the fields of mathematics in which Professor O.A. Ladyzhenskaya obtained her most influential results. One of the main topics considered in the volume is the Navier-Stokes equations. This subject is investigated in many different directions. In particular, the existence and. Olga Aleksandrovna Ladyzhenskaya (Rusia: Óльга Алекса́ндровна Ladyzhenskaya, Olga A.; Uralt'seva, Nina N. (), Linear and Quasilinear Elliptic Equations, Mathematics in Science and Engineering, 46, New York and London: Academic Press, hlm.

Nonlinear Problems in Mathematical Physics and Related Topics II by M. S. Birman, , available at Book Depository with free delivery worldwide. Michael STRUWE (Zuerich): "On a Serrin type regularity criterion for the Navier-Stokes equations" Endre SULI (Oxford): "Analysis of mixed finite element approximations to quasi-Newtonian incompressible flows" Atusi TANI (Yokohama): "Vortical surface waves in 3-D" Nina URALTSEVA (Saint Petersburg): "Life and work of Olga A. Ladyzhenskaya”.

Olga A. Ladyzhenskaya and Nina N. Ural'tseva, "Linear and Quasilinear Elliptic Equations,", translated from the Russian by Scripta Technica, (). Google Scholar [15] Gary M. Lieberman, Boundary regularity for solutions of degenerate elliptic equations,, Nonlinear Anal., . familiar with the nonlinear theory of partial differential equations reading the books on quasilinear elliptic and parabolic equations written by O.A. Ladyzhenskaya with V.A. Solonnikov and N.N. Uraltseva. Available as a 2-volume set together with Volume I (ISBN X) at the special price of €/ $ /£ Kluwer Academic/ Plenum.

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Linear and Quasilinear Elliptic Equations Paperback – Febru by Olga A. Ladyzhenskaya (Author), Richard Bellman (Series Editor), Nina N. Ural'tseva (Contributor) & out of 5 stars 1 rating.

See all formats and editions Hide other formats and editions. Price New from Used from 5/5(1). Ladyzhenskaia, O. & Uraltseva, N.Linear and quasilinear elliptic equations [by] Olga A. Ladyzhenskaya and Nina N. Uraltseva. Translated by Scripta Technica. Translation editor: Leon Ehrenpreis Academic Press New York.

Wikipedia Citation. Linear and quasilinear elliptic equations | O. Ladyzhenskaya, N. Uraltseva | download | B–OK. Download books for free. Find books. Olga Aleksandrovna Ladyzhenskaya (Russian: Óльга Алекса́ндровна Лады́женская; 7 March – 12 January ) was a Russian mathematician who worked on partial differential equations, fluid dynamics, and the finite difference method for the Navier–Stokes received the Lomonosov Gold Medal in She is the author of more than two hundred Awards: Lomonosov Gold Medal ().

Buy Linear and Quasilinear Elliptic Equations by Ladyzhenskaya, Olga A., Ural'tseva, Nina N., Bellman, Richard (ISBN: ) from Amazon's Book Store. Everyday low prices and free delivery on eligible orders.5/5(1).

The review of Linear and Quasilinear Equations of Elliptic Type, written in with English and French translations appearing insaid that the book "contains solutions of a series of basic problems the study of which began at the beginning of the century, starting with the works of S.

Bernstein. These results were obtained during the. Nina N. Uraltseva; Book. 78 Citations; of mathematicians have become familiar with the nonlinear theory of partial differential equations reading the books on quasilinear elliptic and parabolic equations written by O.A.

Ladyzhenskaya with V.A. Solonnikov and N.N. Uraltseva. Hello Select your address Best Sellers Prime Video Today's Deals Books New Releases Help Home & Garden Gift Ideas Electronics Gift Cards & Top Up. OLGA LADYZHENSKAYA AND OLGA OLEINIK: TWO GREAT WOMEN MATHEMATICIANS OF THE 20TH CENTURY Nina N.

Uraltseva; of partial differential equations reading the books on quasilinear elliptic and. of parabolic quasilinear equations of second order. Previous fundamental works by Olga Ladyzhenskaya with Nina Ural’tseva on elliptic quasilinear equations of second order were the subject of an earlier monograph, pub-lished in Russian in Both monographs were later translated into En-glish by the American Mathematical Society.

Many generations of mathematicians have become familiar with the nonlinear theory of partial differential equations reading the books on quasilinear elliptic and parabolic equations written by O.A.

Ladyzhenskaya with V.A. Solonnikov and N.N. Uraltseva. Olga Aleksandrovna Ladyzhenskaya and Nina Nikolaevna Uraltseva developed considerably the technique of De Giorgi, extending it to nonhomogeneous linear and quasilinear equations of elliptic and parabolic types.

In addition, she devised a technique for proving a priori estimates of solutions of elliptic equations with strong nonlinearities. Boundary value problems governed by second order elliptic systems / David L.

Clements; Weak convergence methods for semilinear elliptic equations / Jan Chabrowski; Partial differential equations of elliptic type. Translated by Zane C. Motteler; Linear and quasilinear elliptic equations [by] Olga A.

Ladyzhenskaya and Nina N. Uraltseva. Olga A. Ladyzhenskaya and Nina N. Ural’tseva, Linear and quasilinear elliptic equations, Translated from the Russian by Scripta Technica, Inc. Translation editor: Leon Ehrenpreis, Academic Press, New York-London, MR Vladimir Buslaev, Ludvig Faddeev, Nina Uraltseva: ( - On finding symmetrical solutions of field theories variational problems), em Estocolmo ( - Quasi-linear equations of parabolic and elliptic types) e em Moscou ( Ladyzhenskaya, Olga A.; Uralt'seva, Nina N.

COVID Resources. Reliable information about the coronavirus (COVID) is available from the World Health Organization (current situation, international travel).Numerous and frequently-updated resource results are available from this ’s WebJunction has pulled together information and resources to assist library staff as they consider how to handle.

See Lemmap. 80 in Linear and Quasi-linear Equations of Parabolic Type by Nina Uraltseva, Olga Ladyzhenskaya, and Vsevolod A. Solonnikov for some details. QUESTIONS: In the book the authors cited a paper of V. Solonnikov for the proof of this lemma. for linear hyperbolic equations of second order.

She started with justification of the Fourier method. In her publications of –, Ladyzhenskaya gave exhaustive answers concerning series expan-sions of functions in Wk 2(Ω)in the eigenfunctions of arbitrary symmetric second-order elliptic 1Olga’s actual grandfather was Ivan whose.

Olga Ladyzhenskaya A Life-Long Devotion to Mathematics Michael Struwe ETH Z¨urich, Z¨urich, Schweiz her book on “Linear and quasilinear elliptic equations” [21], that she wrote jointly with her former student Nina Ural’tseva, was one of the.

Olga A. Ladyzhenskaya and Nina N. Ural tseva. Linear and quasilinear elliptic equations. Translated from the Russian by Scripta Technica, Inc. Translation editor: Leon Ehrenpreis.

M Struwe, Olga Ladyzhenskaya - a life-long devotion to mathematics, in Geometric analysis and nonlinear partial differential equations (Springer, Berlin, ), N Uraltseva, Olga Aleksandrovna Ladyzhenskaya, Nonlinear problems in mathematical physics and related topics II, Int. Math. Ser.

(N. Y.) 2 (Kluwer/Plenum, New York, ), vii-xii. Olga A. Ladyzhenskaya and Nina N. Uraltseva. Linear and quasilinear elliptic equations. Translated from the Russian by Scripta Technica, Inc.

Translation editor: Leon Ehrenpreis. Academic Press, New York, Google Scholar.Elliptic partial differential equations is one of the main and most active areas in mathematics. This book is devoted to the study of linear and nonlinear elliptic problems in divergence form, with the aim of providing classical results, as well as more recent developments about distributional solutions.