activity
19922018
most citedStationary scattering theory on mainifolds, I

9 citations · 21 across the 6 of their papers we have counts for

collaborators

6 papers

math-ph2018★ 3 cited

New methods in spectral theory of -body Schrödinger operators

T. Adachi, K. Itakura, K. Ito +1

We develop a new scheme of proofs for spectral theory of the -body Schrödinger operators, reproducing and extending a series of sharp results under minimum conditions. Our main…

math-ph2016★ 9 cited

Stationary scattering theory on mainifolds, I

K. Ito, E. Skibsted

We study spectral theory for the Schrodinger operator on manifolds possessing an escape function. A particular class of examples are manifolds with Euclidean and/or hyperbolic ends…

math-ph2016

Stationary scattering theory on manifolds, II

K. Ito, E. Skibsted

Based on our previous study [IS2] we develop fully the stationary scattering theory for the Schrodinger operator on a manifold possessing an escape function. A particular class of…

hep-th2008★ 4 cited

Further discussion of Tomboulis' approach to the confinement problem

K. R. Ito, E. Seiler

We discuss in some detail certain gaps and open problems in the recent paper by E. T. Tomboulis, which claims to give a rigorous proof of quark confinement in 4D lattice Yang-Mills…

math-ph2003★ 1 cited

Local exponents and infinitesimal generators of canonical transformations on Boson Fock spaces

F. Hiroshima, K. R. Ito

A one-parameter symplectic group $\{e^{t\dA}\}_{t\in\RR}$ derives proper canonical transformations on a Boson Fock space. It has been known that the unitary operator implemen…

hep-th1992★ 4 cited

Extended Superconformal Algebras from Classical and Quantum Hamiltonian Reduction

K. Ito, J. O. Madsen, J. L. Petersen

We consider the extended superconformal algebras of the Knizhnik-Bershadsky type with -algebra like composite operators occurring in the commutation relations, but with generato…