activity
20122022
most citedQuark tensor charge and electric dipole moment within the Schwinger-Dyson formalism

34 citations · 259 across the 30 of their papers we have counts for

collaborators

32 papers

nucl-th2022★ 7 cited

Density-Induced Hadron-Quark Crossover via the Formation of Cooper Triples

Hiroyuki Tajima, Shoichiro Tsutsui, Takahiro M. Doi +1

We discuss the hadron--quark crossover accompanied by the formation of Cooper triples (three-body counterpart of Cooper pairs) by analogy with the Bose--Einstein condensate to Bard…

hep-lat2022

Nuclear force with LapH smearing

Takuya Sugiura, Yutaro Akahoshi, Tatsumi Aoyama +2

The nuclear forces are determined by combining the HAL QCD method and a new type of source smearing technique. The new smearing is a projection to a space spanned by the lowest-lyi…

cond-mat.quant-gas2021★ 15 cited

Three-body crossover from a Cooper triple to bound trimer state in three-component Fermi gases near a triatomic resonance

Hiroyuki Tajima, Shoichiro Tsutsui, Takahiro M. Doi +1

We theoretically investigate ground-state properties of a three-component Fermi gas with pairwise contact interactions between different components near a triatomic resonance where…

cond-mat.quant-gas2021★ 14 cited

Unitary -wave Fermi gas in one dimension

Hiroyuki Tajima, Shoichiro Tsutsui, Takahiro M. Doi +1

We elucidate universal many-body properties of a one-dimensional, two-component ultracold Fermi gas near the -wave Feshbach resonance. The low-energy scattering in this system c…

cond-mat.quant-gas2021★ 7 cited

Complex Langevin study for polarons in an attractively interacting one-dimensional two-component Fermi gas

Takahiro M. Doi, Hiroyuki Tajima, Shoichiro Tsutsui

We investigate a polaronic excitation in a one-dimensional spin-1/2 Fermi gas with contact attractive interactions, using the complex Langevin method, which is a promising approach…

cond-mat.quant-gas2020★ 21 cited

Cooper Triples in Attractive Three-Component Fermions: Implication for Hadron-Quark Crossover

Hiroyuki Tajima, Shoichiro Tsutsui, Takahiro M. Doi +1

We investigate many-body properties of equally populated three-component fermions with attractive three-body contact interaction in one dimension. A diagrammatic approach suggests…

cond-mat.quant-gas2020★ 6 cited

Low-Dimensional Fluctuations and Pseudogap in Gaudin-Yang Fermi Gases

Hiroyuki Tajima, Shoichiro Tsutsui, Takahiro M. Doi

Pseudogap is a ubiquitous phenomenon in strongly correlated systems such as high- superconductors, ultracold atoms and nuclear physics. While pairing fluctuations induci…

hep-th2019★ 2 cited

Distribution of solutions of the fastest apparent convergence condition in optimized perturbation theory and its relation to anti-Stokes lines

Shoichiro Tsutsui, Takahiro M. Doi

We discuss fundamental properties of the fastest apparent convergence (FAC) condition which is used as a variational criterion in optimized perturbation theory (OPT). We examine an…

hep-lat2017★ 3 cited

Dirac-mode analysis for quark number density and its application for deconfinement transition

Takahiro M. Doi, Kouji Kashiwa

The quark number density at finite imaginary chemical potential is investigated in the lattice QCD using the Dirac-mode expansion. We find the analytical formula of the quark numbe…

hep-lat2017★ 1 cited

On a modification method of Lefschetz thimbles

Shoichiro Tsutsui, Takahiro M. Doi

The QCD at finite density is not well understood yet, where standard Monte Carlo simulation suffers from the sign problem. In order to overcome the sign problem, the method of Lefs…

hep-lat2017★ 19 cited

Relating Quark Confinement and Chiral Symmetry Breaking in QCD

Hideo Suganuma, Takahiro M. Doi, Krzysztof Redlich +1

We study the relation between quark confinement and chiral symmetry breaking in QCD. Using lattice QCD formalism, we analytically express the various "confinement indicators", such…

hep-lat2017★ 16 cited

Modifying partition functions: a way to solve the sign problem

Takahiro M. Doi, Shoichiro Tsutsui

A possible method to solve the sign problem is developed by modifying the original theory. Considering several modifications of the partition function, the observable in the origin…

hep-lat2017★ 3 cited

Dirac-mode expansion of quark number density and its implications of the confinement-deconfinement transition

Takahiro M. Doi, Kouji Kashiwa

We investigate the quark number density at finite imaginary chemical potential by using the Dirac-mode expansion. In the large quark mass region, it is found that the quark number…

hep-th2016★ 2 cited

Some Relations for Quark Confinement and Chiral Symmetry Breaking in QCD

Hideo Suganuma, Takahiro M. Doi, Krzysztof Redlich +1

We analytically study the relation between quark confinement and spontaneous chiral-symmetry breaking in QCD. In terms of the Dirac eigenmodes, we derive some formulae for the Poly…

hep-lat2016★ 1 cited

Interplay between Deconfinement and Chiral Properties

Hideo Suganuma, Takahiro M. Doi, Krzysztof Redlich +1

We study interplay between confinement/deconfinement and chiral properties. We derive some analytical relations of the Dirac modes with the confinement quantities, such as the Poly…

hep-lat2015

Dirac spectrum representation of Polyakov loop fluctuations in lattice QCD

Takahiro M. Doi, Krzysztof Redlich, Chihiro Sasaki +1

Dirac spectrum representations of the Polyakov loop fluctuations are derived on the temporally odd-number lattice, where the temporal length is odd with the periodic boundary condi…

hep-lat2015★ 32 cited

An improvement in complex Langevin dynamics from a view point of Lefschetz thimbles

Shoichiro Tsutsui, Takahiro M. Doi

We develop a way of improving complex Langevin dynamics motivated by the Lefschetz-thimble decomposition of integrals. In our method, arbitrary observables of an original model wit…

hep-lat2015★ 13 cited

Polyakov loop fluctuations in Dirac eigenmode expansion

Takahiro M. Doi, Krzysztof Redlich, Chihiro Sasaki +1

We investigate correlations of the Polyakov loop fluctuations with eigenmodes of the lattice Dirac operator. Their analytic relations are derived on the temporally odd-number size…

hep-lat2014

Lattice QCD analysis for relation between quark confinement and chiral symmetry breaking

Takahiro M. Doi, Hideo Suganuma, Takumi Iritani

The Polyakov loop and the Dirac modes are connected via a simple analytical relation on the temporally odd-number lattice, where the temporal lattice size is odd with the normal (n…

hep-lat2014★ 26 cited

Relation between Confinement and Chiral Symmetry Breaking in Temporally Odd-number Lattice QCD

Takahiro M. Doi, Hideo Suganuma, Takumi Iritani

In the lattice QCD formalism, we investigate the relation between confinement and chiral symmetry breaking. A gauge-invariant analytical relation connecting the Polyakov loop and t…

hep-lat2014★ 10 cited

Analytical Formulae of the Polyakov and the Wilson Loops with Dirac Eigenmodes in Lattice QCD

Hideo Suganuma, Takahiro M. Doi, Takumi Iritani

We derive an analytical gauge-invariant formula between the Polyakov loop and the Dirac eigenvalues in QCD, i.e., $L_P \propto \sum_n λ_n^{N_t -1} \langle n|\hat U_4|n…

hep-ph2014

Quark tensor and axial charges within the Schwinger-Dyson formalism

Nodoka Yamanaka, Takahiro M. Doi, Shotaro Imai +1

We calculate the tensor and axial charges of the quark in the Schwinger-Dyson formalism of Landau gauge QCD. It is found that the dressed tensor and isovector axial charges of the…

hep-lat2014

Lattice QCD study for relation between confinement and chiral symmetry breaking on temporally odd-number lattice

Takahiro M. Doi, Hideo Suganuma, Takumi Iritani

We investigate the contribution from each Dirac modes to the Polyakov loop based on a gauge-invariant analytical relation connecting the Polyakov loop and the Dirac modes on a temp…

hep-lat2014

Analytical Relation between Quark Confinement and Chiral Symmetry Breaking in QCD

Hideo Suganuma, Takahiro M. Doi, Takumi Iritani

We study the relation between quark confinement and spontaneous chiral-symmetry breaking directly in QCD. In lattice QCD formalism, we derive an analytical gauge-invariant relation…