activity
20052020
most citedTopology of Pareto sets of strongly convex problems

1 citations · 1 across the 3 of their papers we have counts for

collaborators

5 papers

math.DG2020

Unimodular families of symmetric matrices

Wojciech Domitrz, Shyuichi Izumiya, Hiroshi Teramoto

We introduce the volume-preserving equivalence among symmetric matrix-valued map-germs which is the unimodular version of Bruce's -equivalence. The key concept to dedu…

quant-ph2020

Minor-embedding heuristics for large-scale annealing processors with sparse hardware graphs of up to 102,400 nodes

Yuya Sugie, Yuki Yoshida, Normann Mertig +7

Minor embedding heuristics have become an indispensable tool for compiling problems in quadratically unconstrained binary optimization (QUBO) into the hardware graphs of quantum an…

math.DG2019

Geometric equivalence among smooth map germs

Shyuichi Izumiya, Masatomo Takahashi, Hiroshi Teramoto

We consider equivalence relations among smooth map germs with respect to geometry of G-structures on the target space germ. These equivalence relations are natural generalization o…

math.OC20191 cited

Topology of Pareto sets of strongly convex problems

Naoki Hamada, Kenta Hayano, Shunsuke Ichiki +2

A multiobjective optimization problem is simplicial if the Pareto set and front are homeomorphic to a simplex and, under the homeomorphisms, each face of the simplex corresponds to…

cond-mat.stat-mech2005

Microscopic description of the equality between violation of fluctuation-dissipation relation and energy dissipation

Hiroshi Teramoto, Shin-ichi Sasa

In systems far from equilibrium, the fluctuation-dissipation relation is violated due to the lack of detailed balance. Recently, for a class of Langevin equations, it has been prov…