Potentials and Partial Differential Equations: The Legacy of David R. Adams

This Volume Is Dedicated To The Legacy Of David R. Adams (1941-2021) And Discusses Calculus Of Variations, Functional - Harmonic - Potential Analysis, Partial Differential Equations, And Their Applications In Modeling, Mathematical Physics, And Differential - Integral Geometry. Frontmatter -- Foreword -- Contents -- Yau’s Conjecture On The Dimension Of Harmonic Polynomials -- On Carrasco Piaggio’s Theorem Characterizing Quasisymmetric Maps From Compact Doubling Spaces To Ahlfors Regular Spaces -- On Trace Theorems For Weighted Mixed-norm Sobolev Spaces And Applications -- Sharp Stability Of The Logarithmic Sobolev Inequality In The Critical Point Setting -- On A Variational Problem Of Nematic Liquid Crystal Droplets -- Estimates For The Variable Order Riesz Potential With Applications -- A Remark On The Atomic Decomposition In Hardy Spaces Based On The Convexification Of Ball Banach Spaces -- A Bliss–adams Inequality -- Trudinger-type Inequalities In Rn With Radial Increasing Mass-weight -- In Response To David R. Adams’ October 12, 2001, Letter -- Some Remarks On Capacitary Integrals And Measure Theory -- Remarks On Vector-valued Gagliardo And Poincaré–sobolev-type Inequalities With Weights -- Index Ed. By Suzanne Lenhart, Jie Xiao. Issued Also In Print. Mode Of Access: Internet Via World Wide Web. In English.