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Results: 1 to 30 of 41 found      Go to page: 1 2

[1] Simon N. Chandler-Wilde and Marko Lindner. Limit operators, collective compactness, and the spectral theory of infinite matrices. Memoirs of the AMS 210 (2011) MR 2790742.
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[2] Vladimir Maz′ya and Jürgen Rossmann. Boundary value problem for the Stokes system in a dihedron. Math. Surveys Monogr. 162 (2010) 381-441.
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[3] Vladimir Maz′ya and Jürgen Rossmann. Mixed boundary value problems for the Stokes and Navier-Stokes systems in a bounded domain of polyhedral type. Math. Surveys Monogr. 162 (2010) 519-580.
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[4] Vladimir Maz′ya and Jürgen Rossmann. Boundary value problems for second order systems in a dihedron. Math. Surveys Monogr. 162 (2010) 213-287.
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[5] Vladimir Maz′ya and Jürgen Rossmann. Mixed boundary value problems for the Stokes system in a polyhedral cone. Math. Surveys Monogr. 162 (2010) 443-518.
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[6] Vladimir Maz′ya and Jürgen Rossmann. The Dirichlet problem for strongly elliptic systems in a dihedron. Math. Surveys Monogr. 162 (2010) 23-87.
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[7] Vladimir Maz′ya and Jürgen Rossmann. Introduction. Math. Surveys Monogr. 162 (2010) 1-5.
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[8] Vladimir Maz′ya and Jürgen Rossmann. Prerequisites on elliptic boundary value problems in domains with conical points. Math. Surveys Monogr. 162 (2010) 9-21.
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[9] Vladimir Maz′ya and Jürgen Rossmann. Elliptic Equations in Polyhedral Domains. Math. Surveys Monogr. 162 (2010) MR MR2641539.
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[10] Vladimir Maz′ya and Jürgen Rossmann. The Dirichlet problem in a bounded domain of polyhedral type. Math. Surveys Monogr. 162 (2010) 141-160.
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[11] Vladimir Maz′ya and Jürgen Rossmann. Boundary value problems for second order systems in a bounded polyhedral domain. Math. Surveys Monogr. 162 (2010) 355-377.
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[12] Vladimir Maz′ya and Jürgen Rossmann. The Dirichlet problem for strongly elliptic systems in a cone with edges. Math. Surveys Monogr. 162 (2010) 89-140.
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[13] Vladimir Maz′ya and Jürgen Rossmann. The Miranda-Agmon maximum principle. Math. Surveys Monogr. 162 (2010) 161-209.
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[14] Vladimir Maz′ya and Jürgen Rossmann. Boundary value problems for second order systems in a polyhedral cone. Math. Surveys Monogr. 162 (2010) 289-353.
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[15] R. V. Garimella, V. Hrynkiv and A. R. Sourour. An operator equation, KdV equation and invariant subspaces. Proc. Amer. Math. Soc. 138 (2010) 717-724. MR 2557188.
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[16] N. V. Krylov. Elliptic operators and the spaces $H^{\gamma }_{p}$. Graduate Studies in Mathematics 96 (2008) 311-352.
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[17] N. V. Krylov. Sobolev embedding theorems for $W^{k}_{p}(\Omega )$. Graduate Studies in Mathematics 96 (2008) 201-229.
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[18] N. V. Krylov. Fourier transform and elliptic operators. Graduate Studies in Mathematics 96 (2008) 267-309.
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[19] N. V. Krylov. Parabolic equations with \textsf {VMO} coefficients in spaces with mixed norms. Graduate Studies in Mathematics 96 (2008) 145-155.
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[20] N. V. Krylov. Second-order elliptic equations $Lu-\lambda u=f$ with $\lambda $ small. Graduate Studies in Mathematics 96 (2008) 231-265.
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[21] N. V. Krylov. Some tools from real analysis. Graduate Studies in Mathematics 96 (2008) 73-92.
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[22] N. V. Krylov. Second-order elliptic equations in $W^{2}_{2}(\mathbb {R}^{d})$. Graduate Studies in Mathematics 96 (2008) 1-44.
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[23] N. V. Krylov. Second-order parabolic equations in $W^{1,k}_{2}(\mathbb {R}^{d+1})$. Graduate Studies in Mathematics 96 (2008) 45-71.
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[24] N. V. Krylov. Parabolic and elliptic equations in $W^{1,k}_{p}$ and $W^{k}_{p}$. Graduate Studies in Mathematics 96 (2008) 117-123.
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[25] N. V. Krylov. Second-order elliptic equations in $W^{k}_{p}(\Omega )$. Graduate Studies in Mathematics 96 (2008) 181-199.
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[26] N. V. Krylov. Lectures on Elliptic and Parabolic Equations in Sobolev Spaces. Graduate Studies in Mathematics 96 (2008) MR MR2435520.
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[27] N. V. Krylov. Basic $\mathcal {L}_{p}$-estimates for parabolic and elliptic equations. Graduate Studies in Mathematics 96 (2008) 93-115.
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[28] N. V. Krylov. Equations with \textsf {VMO} coefficients. Graduate Studies in Mathematics 96 (2008) 125-143.
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[29] N. V. Krylov. Second-order elliptic equations in $W^{2}_{p}(\Omega )$. Graduate Studies in Mathematics 96 (2008) 157-179.
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[30] Y. Charles Li. Ergodic isospectral theory of the Lax pairs of Euler equations with harmonic analysis flavor. Proc. Amer. Math. Soc. 133 (2005) 2681-2687. MR 2146214.
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Results: 1 to 30 of 41 found      Go to page: 1 2


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