02113nam 2200577 450 991077760090332120230607221806.01-282-52809-297866125280950-85771-077-X600-00-0617-91-4175-4244-6(CKB)1000000000445496(EBL)676760(OCoLC)710975664(SSID)ssj0000109647(PQKBManifestationID)11999624(PQKBTitleCode)TC0000109647(PQKBWorkID)10047658(PQKB)11673586(MiAaPQ)EBC676760(Au-PeEL)EBL676760(CaONFJC)MIL252809(EXLCZ)99100000000044549620220517d2001 uy 0engur|n|---|||||txtccrBed and sofa the film companion /Julian Graffy1st ed.London :I.B.Tauris & Co. Ltd.,2001.1 online resource (136 p.)KINOfiles Film CompanionDescription based upon print version of record.1-86064-503-8 Cover; Contents; Illustrations; Acknowledgements; Production Credits; Note on Transliteration and Dates; 1. Introduction: Before Bed and Sofa; 2. Bed and Sofa: An Analysis; 3. After Bed and Sofa: The Reception of the Film and the Fate of Its Themes; Further ReadingAbram Room's daring 1927 film is the story of a ménage à trois - one woman, two men - set in a 1920s Moscow flat. Remarkable for its frankness, humour and corrosive assessment of the new Soviet society, Bed and Sofa has found new and enthusiastic audiences in recent years.KINOfiles film companions.Motion picturesRussia (Federation)Motion pictures791.430947Graffy Julian1485041MiAaPQMiAaPQMiAaPQBOOK9910777600903321Bed and sofa3703949UNINA04545nam 2200601 a 450 991101971080332120230421055220.01-283-10099-197866131009931-118-03146-61-118-03321-3(CKB)3400000000000330(EBL)699908(OCoLC)705353441(SSID)ssj0000506342(PQKBManifestationID)11344038(PQKBTitleCode)TC0000506342(PQKBWorkID)10513825(PQKB)11493327(MiAaPQ)EBC699908(EXLCZ)99340000000000033019930113d1993 uy 0engur|n|---|||||txtccrThe mollification method and the numerical solution of ill-posed problems /Diego A. MurioNew York Wileyc19931 online resource (272 p.)"A Wiley interscience publication."0-471-59408-3 Includes bibliographical references (p. 232-248) and index.The Mollification Method and the Numerical Solution of Ill-Posed Problems; Contents; Preface; Acknowledgments; 1. Numerical Differentiation; 1.1. Description of the Problem; 1.2. Stabilized Problem; 1.3. Differentiation as an Inverse Problem; 1.4. Parameter Selection; 1.5. Numerical Procedure; 1.6. Numerical Results; 1.7. Exercises; 1.8. References and Comments; 2. Abel's Integral Equation; 2.1. Description of the Problem; 2.2. Stabilized Problems; 2.3. Numerical Implementations; 2.4. Numerical Results and Comparisons; 2.5. Exercises; 2.6. References and Comments3. Inverse Heat Conduction Problem3.1. One-Dimensional IHCP in a Semi-infinite Body; 3.2. Stabilized Problems; 3.3. One-Dimensional IHCP with Finite Slab Symmetry; 3.4. Finite-Difference Approximations; 3.5. Integral Equation Approximations; 3.6. Numerical Results; 3.7. Exercises; 3.8. References and Comments; 4. Two-Dimensional Inverse Heat Conduction Problem; 4.1. Two-Dimensional IHCP in a Semi-infinite Slab; 4.2. Stabilized Problem; 4.3. Numerical Procedure and Error Analysis; 4.4. Numerical Results; 4.5. Exercises; 4.6. References and Comments5. Applications of the Space Marching Solution of the IHCP5.1. Identification of Boundary Source Functions; 5.2. Numerical Procedure; 5.3. IHCP with Phase Changes; 5.4. Description of the Problems; 5.5. Numerical Procedure; 5.6. Identification of the Initial Temperature Distribution; 5.7. Semi-infinite Body; 5.8. Finite Slab Symmetry; 5.9. Stabilized Problems; 5.10. Numerical Results; 5.11. Exercises; 5.12. References and Comments; 6. Applications of Stable Numerical Differentiation Procedures; 6.1. Numerical Identification of Forcing Terms; 6.2. Stabilized Problem; 6.3. Numerical Results6.4. Identification of the Transmissivity Coefficient in the One-Dimensional Elliptic Equation6.5. Stability Analysis; 6.6. Numerical Method; 6.7. Numerical Results; 6.8. Identification of the Transmissivity Coefficient in the One-Dimensional Parabolic Equation; 6.9. Stability Analysis; 6.10. Numerical Method; 6.11. Numerical Results; 6.12. Exercises; 6.13. References and Comments; Appendix A. Mathematical Background; A.1. Lp Spaces; A.2. The Hilbert Space L2(Ω); A.3. Approximation of Functions in L2(Ω); A.4. Mollifiers; A.5. Fourier Transform; A.6. Discrete FunctionsA.7. References and CommentsAppendix B. References to the Literature on the IHCP; IndexUses a strong computational and truly interdisciplinary treatment to introduce applied inverse theory. The author created the Mollification Method as a means of dealing with ill-posed problems. Although the presentation focuses on problems with origins in mechanical engineering, many of the ideas and techniques can be easily applied to a broad range of situations.Numerical analysisImproperly posed problemsInverse problems (Differential equations)Numerical solutionsNumerical analysisImproperly posed problems.Inverse problems (Differential equations)Numerical solutions.515.353515/.353Murio Diego A.1944-60772MiAaPQMiAaPQMiAaPQBOOK9911019710803321Mollification Method and the Numerical Solution of Ill-Posed Problems376064UNINA