Pages that link to "Item:Q3632756"
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The following pages link to Gradient estimates for the eigenfunctions on compact manifolds with boundary and Hörmander Multiplier Theorem (Q3632756):
Displaying 16 items.
- Upper and lower bounds for normal derivatives of spectral clusters of Dirichlet Laplacian (Q645399) (← links)
- The gradient estimate of a Neumann eigenfunction on a compact manifold with boundary (Q903478) (← links)
- Boundedness of spectral multipliers of generalized Laplacians on compact manifolds with boundary (Q1668446) (← links)
- Quantum ergodicity and \(L^{p}\) norms of restrictions of eigenfunctions (Q1741977) (← links)
- Uniform gradient estimates on manifolds with a boundary and applications (Q1755666) (← links)
- Gradient estimates and the first Neumann eigenvalue on manifolds with boundary (Q2567227) (← links)
- Gradient estimate of an eigenfunction on a compact Riemannian manifold without boundary (Q2638393) (← links)
- Coefficient identification in parabolic equations with final data (Q2656194) (← links)
- Fractional Cauchy problems on compact manifolds (Q2804511) (← links)
- Lower bounds for interior nodal sets of Steklov eigenfunctions (Q2821733) (← links)
- Eigenfunction estimates for Neumann Laplacian and applications to multiplier problems (Q3093444) (← links)
- Fractional Brownian fields over manifolds (Q3190732) (← links)
- New proof of the Hörmander multiplier theorem on compact manifolds without boundary (Q3426010) (← links)
- Gradient estimate of a Dirichlet eigenfunction on a compact manifold with boundary (Q4915084) (← links)
- Non‐harmonic Gohberg's lemma, Gershgorin theory and heat equation on manifolds with boundary (Q6073357) (← links)
- Scaling limit of the Fleming-Viot multicolor process (Q6183254) (← links)
