Mayboroda, Svitlana - Department of Mathematics, Purdue University

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Mayboroda, Svitlana - Department of Mathematics, Purdue University

Math 523, Partial Differential Equations Svitlana Mayboroda
SECOND ORDER ELLIPTIC OPERATORS WITH COMPLEX BOUNDED MEASURABLE COEFFICIENTS IN Lp, SOBOLEV AND
Strong Localization Induced by One Clamped Point in Thin Plate Vibrations Marcel Filoche*,
Mathematical Research Letters 11, 481492 (2004) SHARP ESTIMATES FOR GREEN POTENTIALS ON
Math 366, Ordinary Differential Equations Svitlana Mayboroda
Boundedness of the square function and rectifiability Svitlana Mayboroda a
Hardy and BMO spaces associated to divergence form elliptic operators
Square function and Riesz transform in non-integer dimensions Svitlana Mayboroda a
Pointwise estimates for the polyharmonic Green function in general domains
The Poisson problem for the Lame system on low dimensional Lipschitz domains
Interpolation of Hardy-Sobolev-Besov-Triebel-Lizorkin Spaces and Applications to Problems in Partial Differential Equations
CURRICULUM VITAE Name: Svitlana Mayboroda
Boundedness of the gradient of a solution and Wiener test of order one for the biharmonic equation
Boundedness of the Hessian of a biharmonic function in a convex domain
Layer Potentials and Boundary Value Problems for Laplacian in Lipschitz Domains with Data in
THE CONNECTIONS BETWEEN DIRICHLET, REGULARITY AND NEUMANN PROBLEMS FOR SECOND ORDER ELLIPTIC OPERATORS WITH COMPLEX
Ibookroot October 20, 2007 1 The Genesis of Fourier
Square Function Estimates for Singular Integrals and Applications to Partial Differential Equations
CORRECTION TO "HARDY AND BMO SPACES ASSOCIATED TO DIVERGENCE FORM ELLIPTIC OPERATORS"