By Max Planck

ISBN-10: 0486678679

ISBN-13: 9780486678672

Planck M., Jones R., Williams D.H. A Survey of actual thought (Dover, 1994)(ISBN 0486678679)(600dpi)(T)(126s)

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S. Rozhkov, The BC-method in the inverse problem for the heat equation, J. Inv. Ill-Posed Problems 5, 1-14 (1997). 5. S. A. Avdonin, and S. A. Ivanov, Families of Exponentials. The Method of Moments in Controllability Problems for Distributed Parameter Systems (Cambridge University Press, New York, 1995). 6. S. A. Avdonin, S. Lenhart, and V. Protopopescu, Solving the dynamical inverse problem for the Schrodinger equation by the Boundary Control method, Inverse Problems, to appear. 7. S. A. Avdonin, N.

Avdonin, and M. I. Belishev, Boundary control and dynamical inverse problem for nonselfadjoint Sturm-Liouville operator (BC-method), Control and Cybernetics 25, 429-440 (1996). 3. S. A. Avdonin, M. I. Belishev, and S. A. Ivanov, Boundary control and inverse matrix problem for the equation uu — uxx + V(x)u — 0, Math. USSR Sbornik 7, 287-310 (1992). 4. S. A. Avdonin, M. I. Belishev, and Yu. S. Rozhkov, The BC-method in the inverse problem for the heat equation, J. Inv. Ill-Posed Problems 5, 1-14 (1997).

Analyse Math. 59, 117-126 (1992). 24. E. Machtyngier, Exact controllability for the Schrodinger equation, SIAM J. Control & Optim. 32, 24-34 (1994). 25. J. Poschel and E. Trubowitz, Inverse Spectral Theory (Academic Press, Orlando, 1987). 26. M. Reed, and B. Simon, Methods of Modern Mathematical Physics, vol. II (Academic Press, New York, 1975). 27. D. L. Russell, Controllability and stabilizability theory for linear partial differential equations, SIAM Review 20, 639-739 (1978). 28. A. N. Tikhonov, and A.

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