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[1] Seung-Yeal Ha, Hsiu-Chuan Huang and Wen-Ching Lien. Nonlinear stability of spherical self-similar flows to the compressible Euler equations. Quart. Appl. Math. 72 (2014) 109-136.
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[2] Gregory Eskin. Elliptic boundary value problems and parametrices. Graduate Studies in Mathematics 123 (2011) 263-328.
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[3] Gregory Eskin. Lectures on Linear Partial Differential Equations. Graduate Studies in Mathematics 123 (2011) MR MR2809923.
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[4] Gregory Eskin. Applications of distributions to partial differential equations. Graduate Studies in Mathematics 123 (2011) 69-109.
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[5] Gregory Eskin. Theory of distributions. Graduate Studies in Mathematics 123 (2011) 1-32.
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[6] Gregory Eskin. Fourier transforms. Graduate Studies in Mathematics 123 (2011) 33-68.
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[7] Gregory Eskin. Scattering theory. Graduate Studies in Mathematics 123 (2011) 141-196.
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[8] Gregory Eskin. Second order elliptic equations in bounded domains. Graduate Studies in Mathematics 123 (2011) 111-139.
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[9] Gregory Eskin. Pseudodifferential operators. Graduate Studies in Mathematics 123 (2011) 197-262.
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[10] Gregory Eskin. Fourier integral operators. Graduate Studies in Mathematics 123 (2011) 329-401.
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[11] Adi Ditkowski and Michael Sever. On the intersection of sets of incoming and outgoing waves. Quart. Appl. Math. 66 (2008) 1-26. MR 2396650.
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[12] Yen-Hsi Richard Tsai, Yoshikazu Giga and Stanley Osher. A level set approach for computing discontinuous solutions of Hamilton-Jacobi equations. Math. Comp. 72 (2003) 159-181. MR 1933817.
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[13] Cathleen Synge Morawetz. Variations on conservation laws for the wave equation. Bull. Amer. Math. Soc. 37 (2000) 141-154. MR 1751947.
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[14] Roger Knobel. Superposition of standing waves. The Student Mathematical Library 3 (1999) 95-99.
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[15] Roger Knobel. Characteristic lines of the wave equation. The Student Mathematical Library 3 (1999) 67-76.
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[16] Roger Knobel. Standing waves of a nonhomogeneous string. The Student Mathematical Library 3 (1999) 87-94.
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[17] Roger Knobel. An Introduction to the Mathematical Theory of Waves. The Student Mathematical Library 3 (1999) MR MR1711746.
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[18] Roger Knobel. The wave equation. The Student Mathematical Library 3 (1999) 45-52.
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[19] Roger Knobel. Standing wave solutions of the wave equation. The Student Mathematical Library 3 (1999) 77-85.
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[20] Roger Knobel. Partial differential equation. The Student Mathematical Library 3 (1999) 13-19.
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[21] Roger Knobel. Introduction to waves. The Student Mathematical Library 3 (1999) 3-6.
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[22] Roger Knobel. Gradient catastrophes and breaking times. The Student Mathematical Library 3 (1999) 137-144.
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[23] Roger Knobel. A mathematical representation of waves. The Student Mathematical Library 3 (1999) 7-12.
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[24] Roger Knobel. An example with rarefaction and shock waves. The Student Mathematical Library 3 (1999) 173-180.
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[25] Roger Knobel. Shock waves and the viscosity method. The Student Mathematical Library 3 (1999) 159-164.
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[26] Roger Knobel. Conservation laws. The Student Mathematical Library 3 (1999) 113-118.
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[27] Roger Knobel. Fourier series and the wave equation. The Student Mathematical Library 3 (1999) 101-109.
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[28] Roger Knobel. Rarefaction waves. The Student Mathematical Library 3 (1999) 165-171.
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[29] Roger Knobel. The method of characteristics. The Student Mathematical Library 3 (1999) 127-136.
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[30] Roger Knobel. Nonunique solutions and the entropy condition. The Student Mathematical Library 3 (1999) 181-185.
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Results: 1 to 30 of 40 found      Go to page: 1 2


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