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Antitumor effect of reduction of 150-kDa oxygen-regulated protein expression on human prostate cancer cells

THE KATO CONJECTURE FOR STRONGLY ELLIPTIC DIFFERENTIAL-DIFFERENCE OPERATOR IN A CYLINDER WITH MIXED BOUNDARY CONDITIONS conditions. We proved that this operator satisfies the Kato square root conjecture.

Elliptic differential-difference operators with degeneration and the Kato square root problemWe prove correctness of the Kato square root conjecture for elliptic differential

DIFFERENTIAL-DIFFERENCE OPERATORS WITH DEGENERATION SATISFYING THE KATO SQUARE ROOT CONJECTURE that this operator satisfies the Kato square root conjecture.

Kato Square Root Problem for Elliptic Functional Differential OperatorsKato Square Root Problem for Elliptic Functional Differential Operators

The Kato Conjecture for Elliptic Differential-Difference Operators with Degeneration in a Cylinder to satisfy the Kato conjecture on the square root of an operator. © 2018, Pleiades Publishing, Ltd.

A property of regularly accretive differential difference operators with degeneracy with piecewise smooth boundary. It is proved that these operators are regular accretive and satisfy the Kato

On the Boundary Point Principle for divergence-type equationsKato class

Stability for semilinear parabolic problems in L2 and W1,2 setting, a better understanding of this approach is provided for operators satisfying Kato's square root

Nonexistence Results for the Hyperbolic-Type Equations on Graded Lie Groups-hyperbolic equations and systems on graded Lie groups. Also, we show Kato-type exponents for systems of pseudo

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