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A new solvable algebra of partial differential operators with variable coefficients on H \times R^*_+.
We characterize in algebraic terms an inequality in Sobolev spaces for a system of differential operators with constant coefficients.
We show the iterate property in Beurling classes for quasielliptic systems of differential operators.
Based on a few differential operators and their integral theorems on curved surfaces, the second variations of the general potential functional and various geometric quantities defined on biomembranes...
In this note, we present a method of constructing the homogenized operator for a general sequence of differential operators. As an example, we construct the homogenized operator for a sequence of line...

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