LEADER 00000cam  2200517Mi 4500 
001    853262500 
003    OCoLC 
005    20140311085121.0 
006    m     o  d         
007    cr mnu---uuaaa 
008    121227s2004    nyua    o     000 0 eng   
020    9781468493757 (electronic bk.) 
020    1468493752 (electronic bk.) 
035    (OCoLC)853262500 
040    AU@|beng|epn|cAU@|dOCLCO|dOCLCQ|dOCLCO|dGW5XE|dOCLCQ 
050  4 T57-57.97 
082 04 519|223 
100 1  Croke, Christopher B 
245 10 Geometric Methods in Inverse Problems and PDE Control
       |h[electronic resource] /|cedited by Christopher B. Croke,
       Michael S. Vogelius, Gunther Uhlmann, Irena Lasiecka 
260    New York, NY :|bSpringer New York,|c2004 
300    1 online resource (x, 326 pages 11 illustrations) 
336    text|btxt|2rdacontent 
337    computer|bc|2rdamedia 
338    online resource|bcr|2rdacarrier 
490 1  The IMA Volumes in Mathematics and its Applications,|x0940
       -6573 ;|v137 
505 0  On the construction of isospectral manifolds -- 
       Statistical stability and time-reversal imaging in random 
       media -- A review of selected works on crack 
       identification -- Rigidity theorems in Riemannian geometry
       -- The case for differential geometry in the control of 
       single and coupled PDEs: the structural acoustic chamber -
       - Energy measurements and equivalence of boundary data for
       inverse problems on non-compact manifolds -- Ray transform
       and some rigidity problems for Riemannian metrics -- 
       Unique continuation problems for partial differential 
       equations -- Remarks on Fourier integral operators -- The 
       Cauchy data and the scattering relation -- Inverse 
       resonance problem for Z2-symmetric analytic obstacles in 
       the plane 
520    This volume contains a slected number of articles based on
       lectures delivered at the IMA 2001 Summer Program on 
       Geometric Methods in Inverse Problems and PDE Control. 
       This program was focused on a set of common tools that are
       used in the study of inverse coefficient problems and 
       control problems for partial differential equations, and 
       in particular on their strong relation to fundamental 
       problems of differential geometry. Examples of such tools 
       are Dirichlet-to-Neumann data boundary maps, unique 
       continuation results, Carleman estimates, microlocal 
       analysis and the so-called boundary control method. 
       Examples of intimately connected fundamental problems in 
       differential geometry are the boundary rigidity problem 
       and the isospectral problem. The present volume provides a
       broad survey of recent progress concerning inverse and 
       control problems for PDEs and related differential 
       geometric problems. It is hoped that it will also serve as
       an excellent ̀€̀€point of departure" for researchers who 
       will want to pursue studies at the intersection of these 
       mathematically exciting, and practically important 
650  0 Mathematics 
650  0 Differential equations, Partial 
650  0 Global differential geometry 
655  4 Electronic books 
700 1  Vogelius, Michael S 
700 1  Uhlmann, Gunther 
700 1  Lasiecka, Irena 
776 08 |iPrint version:|z9781441923417 
830  0 IMA volumes in mathematics and its applications ;|v137 
856 40 |3SpringerLink|uhttp://dx.doi.org/10.1007/978-1-4684-9375-