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1997, ISBN: 0817639780
[EAN: 9780817639785], Neubuch, [PU: Birkhäuser Boston Dez 1997], MATHEMATIK; NORMANLEVINSON, This item is printed on demand - it takes 3-4 days longer - Neuware -The deep and original ide… Mehr…
1997, ISBN: 0817639780
[EAN: 9780817639785], Neubuch, [SC: 0.0], [PU: Birkhäuser Boston], MATHEMATIK; NORMANLEVINSON, Druck auf Anfrage Neuware - Printed after ordering - The deep and original ideas of Norman L… Mehr…
1997
ISBN: 9780817639785
Buch, Hardcover, 1997 ed. The deep and original ideas of Norman Levinson have had a lasting impact on fields as diverse as differential & integral equations, harmonic, complex & s… Mehr…
ISBN: 9780817639785
The deep and original ideas of Norman Levinson have had a lasting impact on fields as diverse as differential & integral equations, harmonic, complex & shas tic analysis, and analyt… Mehr…
ISBN: 9780817639785
The deep and original ideas of Norman Levinson have had a lasting impact on fields as diverse as differential & integral equations, harmonic, complex & shas tic analysis, and analyt… Mehr…
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Detailangaben zum Buch - Selected Works of Norman Levinson John Nohel Editor
EAN (ISBN-13): 9780817639785
ISBN (ISBN-10): 0817639780
Gebundene Ausgabe
Taschenbuch
Erscheinungsjahr: 1997
Herausgeber: Birkhäuser Boston Core >2
580 Seiten
Gewicht: 1,269 kg
Sprache: eng/Englisch
Buch in der Datenbank seit 2007-05-20T06:51:03+02:00 (Zurich)
Detailseite zuletzt geändert am 2024-03-18T17:20:20+01:00 (Zurich)
ISBN/EAN: 9780817639785
ISBN - alternative Schreibweisen:
0-8176-3978-0, 978-0-8176-3978-5
Alternative Schreibweisen und verwandte Suchbegriffe:
Autor des Buches: sattinger, john norman, david levinson, david levin, cartwright stephen
Titel des Buches: selected papers, selected works, levinson levinson
Daten vom Verlag:
Autor/in: John Nohel; David Sattinger; G.-C. Rota
Titel: Contemporary Mathematicians; Selected Works of Norman Levinson
Verlag: Birkhäuser; Birkhäuser Boston
536 Seiten
Erscheinungsjahr: 1997-12-18
Boston; MA; US
Sprache: Englisch
534,99 € (DE)
549,99 € (AT)
590,00 CHF (CH)
Available
XL, 536 p.
BB; Hardcover, Softcover / Mathematik; Mathematik; Verstehen; Mathematik; Norman Levinson; Mathematics; BC
— Volume 1.- I. Stability and Asymptotic Behavior of Solutions of Ordinary Differential Equations.- Commentary on [L 31] and [L 36].- [L 20] The Growth of the Solutions of a Differential Equation (1941).- [L 24] (with Mary L. Boas and R. P. Boas, Jr.), The Growth of the Solutions of a Differential Equation (1942).- [L 31] The Asymptotic Behavior of a System of Linear Differential Equations (1946).- [L 36] The Asymptotic Nature of Solutions of Linear Systems of Differential Equations (1948).- [L 40] On Stability of Non-Linear Systems of Differential Equations (1949).- [L 68] (with R. R. D. Kemp), On $$u\\prime \\prime + \\left( {1 + \\lambda g\\left( x \\right)} \\right)u = 0$$ for $$\\int_0^\\infty {\\left| {g\\left( x \\right)} \\right|dx}(1949).- [L 42] Determination of the Potential from the Asymptotic Phase (1949).- [L 43] The Inverse Sturm-Liouville Problem (1949).- [L 58] Certain Explicit Relationships between Phase Shift and Scattering Potential (1953).- IV. Eigenfunction Expansions and Spectral Theory for Ordinary Differential Equations.- Commentary on [L 49], [L 51], and [L 59].- [L 39] Criteria for the Limit-Point Case for Second Order Linear Differential Operators (1949).- [L 49] A Simplified Proof of the Expansions Theorem for Singular Second Order Linear Differential Equations (1951).- [L 50] Addendum to “A Simplified Proof of the Expansions Theorem for Singular Second Order Linear Differential Equations” (1951).- [L 51] (with E. A. Coddington), On the Nature of the Spectrum of Singular Second Order Linear Differential Equations (1951).- [L 53] TheL-Closure of Eigenfunctions Associated with Selfadjoint Boundary Value Problems (1952).- [L 59] The Expansion Theorem for Singular Self-Adjoint Linear Differential Operators (1954).- [L 65] Transform and Inverse Transform Expansions for Singular Self-Adjoint Differential Operators (1958).- V. Singular Perturbations of Ordinary and Partial Differential Equations.- Commentary on [L 45], [L 48], [L 60], [L 62], [L 63], [L 67], [L 56] and [L 46].- [L 45] Perturbations of Discontinuous Solutions of Non-Linear Systems of Differential Equations (1950).- [L 48] An Ordinary Differential Equation with an Interval of Stability, a Separation Point, and an Interval of Instability (1950).- [L 60] (with J. J. Levin), Singular Perturbations of Non-Linear Systems of Differential Equations and an Associated Boundary Layer Equation (1954).- [L 62] (with L. Flatto), Periodic Solutions of Singularly Perturbed Systems (1955).- [L 56] (with E. A. Coddington), ABoundary Value Problem for a Nonlinear Differential Equation with a Small Parameter (1952).- [L 63] (with S. Haber), A Boundary Value Problem for a Singularly Perturbed Differential Equation (1955).- [L 67] A Boundary Value Problem for a Singularly Perturbed Differential Equation (1958).- [L 46] The First Boundary Value Problem for$$ \\in \\Delta + {\\rm A}\\left( {x,y} \\right){u_x} + {\\rm B}\\left( {x,y} \\right){u_y} + C\\left( {x,y} \\right)u = D\\left( {x,y} \\right)$$ for small ? (1950).- VI. Elliptic Partial Differential Equations.- Commentary on [L 75], [L 78], [L 87].- [L 75] Positive Eigenfunctions for $$\\Delta u + \\lambda f\\left( u \\right) = 0$$ (1962).- [L 78] Dirichlet Problem for $$\\Delta u = f\\left( {{\\rm P},u} \\right)$$ (1963).- [L 87] One-Sided Inequalities for Elliptic Differential Operators (1965).- VII. Integral Equations.- Commentary on [L 73].- [L 32] On the Asymptotic Shape of the Cavity Behind an Axially Symmetric Nose Moving Through an Ideal Fluid (1946).- [L 73] A Nonlinear Volterra Equation Arising in the Theory of Superfluidity (1960).- [L 89] Simplified Treatment of Integrals of Cauchy Type, the Hilbert Problem and Singular Integral Equations. Appendix: Poincare-Bertrand Formula (1965).Weitere, andere Bücher, die diesem Buch sehr ähnlich sein könnten:
Neuestes ähnliches Buch:
9781461253372 Selected Papers of Norman Levinson: Volume 2 (Contemporary Mathematicians) (John Nohel)
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