000			03132cam a2200421 i 4500
001			200467281
003			TR-AnTOB
005			20260206180921.0
007			ta
008			130128s1985 xxu| s |||| 0|eng d
020			_a9781475743173
020			_a0387909893
020			_a3540909893
040			_aTR-AnTOB _beng _erda _cTR-AnTOB
041	0		_aeng
050	1	4	_aQC20 _b.L39313 1985
090			_aQC20 _b.L39313 1985
100	1		_aLadyzhenskai︠a︡, O. A. _q(Olʹga Aleksandrovna) _eauthor _9152358
240	1	0	_aCraevie zadachi matematicheskoi phiziki. _lEnglish.
245	1	4	_aThe boundary value problems of mathematical physics / _cby O. A. Ladyzhenskaya ; translated by Jack Lohwater.
264		1	_aNew York, NY : _bSpringer New York : _bImprint: Springer, _c1985.
300			_aXXX, 322 pages ; _c23 cm
336			_atext _btxt _2rdacontent
337			_aunmediated _bn _2rdamedia
338			_avolume _bnc _2rdacarrier
490	0		_aApplied Mathematical Sciences, _x0066-5452 ; _v49
505	0		_aI Preliminary Considerations -- II Equations of Elliptic Type -- III Equations of Parabolic Type -- IV Equations of Hyperbolic Type -- V Some Generalizations -- VI The Method of Finite Differences.
520			_aIn the present edition I have included "Supplements and Problems" located at the end of each chapter. This was done with the aim of illustrating the possibilities of the methods contained in the book, as well as with the desire to make good on what I have attempted to do over the course of many years for my students-to awaken their creativity, providing topics for independent work. The source of my own initial research was the famous two-volume book Methods of Mathematical Physics by D. Hilbert and R. Courant, and a series of original articles and surveys on partial differential equations and their applications to problems in theoretical mechanics and physics. The works of K. o. Friedrichs, which were in keeping with my own perception of the subject, had an especially strong influence on me. I was guided by the desire to prove, as simply as possible, that, like systems of n linear algebraic equations in n unknowns, the solvability of basic boundary value (and initial-boundary value) problems for partial differential equations is a consequence of the uniqueness theorems in a "sufficiently large" function space. This desire was successfully realized thanks to the introduction of various classes of general solutions and to an elaboration of the methods of proof for the corresponding uniqueness theorems. This was accomplished on the basis of comparatively simple integral inequalities for arbitrary functions and of a priori estimates of the solutions of the problems without enlisting any special representations of those solutions.
650	1	0	_aPhysics _9437
650	1	0	_aBoundary value problems _91009
650	1	0	_aMathematical physics _91369
700	1		_aLohwater, Jack _etranslator _9152359
710	2		_aSpringerLink (Online service) _959873
773	0		_tSpringer eBooks
776	0	8	_iPrinted edition: _z9781441928245
942			_2lcc _cBK
999			_c200467281 _d85493