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Vinogradov - The C-spectral sequence, Lagrangian formalism, and conservation laws. I. The linear theory, - J. Math. Anal. Appl., v. 100 (1984), no. 1, 1-40..djvu

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Vinogradov - The C-spectral sequence, Lagrangian formalism, and conservation laws. I. The linear theory, - J. Math. Anal. Appl., v. 100 (1984), no. 1, 1-40..djvu
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Vinogradov A. M. - Category of partial differential equations, - Lecture Notes in Math., 1108 (1984), Springer-Verlag, Berlin, 77-102..djvu
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Vinogradov - Symmetries and Conservation Laws for Differential equations of mathematical physics.pdf
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Vinogradov and Krasil'shchik - A method of computing higher symmetries of nonlinear evolution equations and nonlocal symmetries - Soviet Math. Dokl., 22 (1980), 235-239..djvu
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Vinogradov - On the algebro-geometric foundations of Lagrangian field theory, - Soviet Math. Dokl., 18 (1977), 1200-1204..djvu
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Vinogradov - On geometry of second-order parabolic equations in two independent variables.pdf
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Vinogradov and Krasilshchik - What is the hamiltionia form.djvu
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Vinogradov and Paris - Fat manifolds.pdf
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Vinogradov, Krasil'shchik and Lychagin - Introduction to the geometry of nonlinear differential equations, - Russian.djvu
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Vinogradov - On a general algebraic theory of linear differential operators - Soviet Math. Dokl. 43 (1991), No. 2, 355-359.djvu
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Vinogrdov - From symmetries of partial differential equations towards secondary (quantized) calculus - 1993.djvu
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Vinogradov - ON THE ALGEBRO-GEOMETRIC FOUNDATIONS OF LAGRANGIAN FIELD THEORY - 1977.djvu
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Vinogrdov and krsilchik - What is Hamiltonian formalism -.djvu
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Vinogradov - ON DE RHAM AND SPENCER ALGEBRAIC COHOMOLOGY OF SMOOTH MANIFOLDS - 1978.djvu
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Viro, Ivanov, Netesvatev and Kharlamov - Elementary topology , a first cours Text book in problems, 2003..PDF
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Vinogradov - Multivalued solutions and a classification principle for differential equation, - Soviet Math. Dokl., 14 (1973), 661-665.djvu
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Visser - Notes on differential geometry, Victoria University of Wellington, New Zealand - 2004.PDF
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Vinogradov - Multivalued solutions AND A PRINCIPLE OF CLASSIFICATION of NPDEs.djvu
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Visser and Grigson - Partial Differential Equations, New Zealand, 2004..PDF
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Visual PDEs.pdf
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