Hendrik Vogt

activity

20112022

most cited

L_{\infty}

-estimates for the torsion function and

L_{\infty}

-growth of semigroups satisfying Gaussian bounds

17 citations · 58 across the 15 of their papers we have counts for

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3 papers · 1 filter

math.AP2016★ 17 cited

$L_{\infty}$ -estimates for the torsion function and $L_{\infty}$ -growth of semigroups satisfying Gaussian bounds

Hendrik Vogt

We investigate selfadjoint $C_{0}$ -semigroups on Euclidean domains satisfying Gaussian upper bounds. Major examples are semigroups generated by second order uniformly elliptic operat…

math.AP2016★ 5 cited

On the $L^{p}$ -theory of $C_{0}$ -semigroups associated with second-order elliptic operators with complex singular coefficients

A. F. M. ter Elst, Vitali Liskevich, Zeev Sobol +1

We study $L^{p}$ -theory of second-order elliptic divergence type operators with complex measurable coefficients. The major aspect is that we allow complex coefficients in the main pa…

math.AP2014★ 3 cited

$L_{1}$ -estimates for eigenfunctions and heat kernel estimates for semigroups dominated by the free heat semigroup

Hendrik Vogt

We investigate selfadjoint positivity preserving $C_{0}$ -semigroups that are dominated by the free heat semigroup on $R^{d}$ . Major examples are semigroups generated by Dirichl…

L∞​-estimates for the torsion function and L∞​-growth of semigroups satisfying Gaussian bounds

On the Lp-theory of C0​-semigroups associated with second-order elliptic operators with complex singular coefficients

L1​-estimates for eigenfunctions and heat kernel estimates for semigroups dominated by the free heat semigroup

$L_{\infty}$ -estimates for the torsion function and $L_{\infty}$ -growth of semigroups satisfying Gaussian bounds

On the $L^{p}$ -theory of $C_{0}$ -semigroups associated with second-order elliptic operators with complex singular coefficients

$L_{1}$ -estimates for eigenfunctions and heat kernel estimates for semigroups dominated by the free heat semigroup