Domination of quadratic forms
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[1] F. Bei,et al. Kac regular sets and Sobolev spaces in geometry, probability and quantum physics , 2017, Mathematische Annalen.
[2] D. Lenz,et al. Uniqueness of form extensions and domination of semigroups , 2016, 1604.05114.
[3] F. Truc,et al. Maximal Accretive Extensions of Schrödinger Operators on Vector Bundles over Infinite Graphs , 2013, 1307.1213.
[4] Radoslaw K. Wojciechowski,et al. A note on self-adjoint extensions of the Laplacian on weighted graphs , 2012, 1208.6358.
[5] Batu Guneysu. Kato's inequality and form boundedness of Kato potentials on arbitrary Riemannian manifolds , 2011, 1105.0532.
[6] Daniel Lenz,et al. Laplacians on infinite graphs: Dirichlet and Neumann boundary conditions , 2011, 1103.3695.
[7] D. Lenz,et al. Unbounded Laplacians on Graphs: Basic Spectral Properties and the Heat Equation , 2011, 1101.2979.
[8] Daniel Lenz,et al. Dirichlet forms and stochastic completeness of graphs and subgraphs , 2009, 0904.2985.
[9] A. B. Németh. Characterization of a Hilbert vector lattice by the metric projection onto its positive cone , 2003, J. Approx. Theory.
[10] M. Shubin,et al. Essential self-adjointness of Schrödinger-type operators on manifolds , 2002, math/0201231.
[11] El Maati Ouhabaz,et al. Invariance of closed convex sets and domination criteria for semigroups , 1996 .
[12] G. Isac,et al. Every generating isotone projection cone is latticial and correct , 1990 .
[13] P. Bérard. Spectral Geometry: Direct and Inverse Problems , 1986 .
[14] B. Simon. Kato's inequality and the comparison of semigroups☆ , 1979 .
[15] R. Schrader,et al. Domination of semigroups and gen-eralization of Kato''s inequality , 1977 .
[16] R. Penney. Self-dual cones in Hilbert space , 1976 .
[17] Tosis Kato,et al. Schrödinger operators with singular potentials , 1972 .
[18] Paul B. Garrett. Topological vector spaces , 2016 .
[19] Charalambos D. Aliprantis,et al. Positive Operators , 2006 .
[20] 竹崎 正道. Theory of operator algebras , 2002 .
[21] R. Schrader,et al. Kato's inequality and the spectral distribution of Laplacians on compact Riemannian manifolds , 1980 .