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researcher

K. Fujikawa

130 papers hereh-index 285.1k citations266 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author66
  • first author54
  • middle author5
  • last author4

Across the 129 of 130 papers where every author was matched, so the position is known.

fields
  • hep-th55
  • quant-ph33
  • hep-ph21
  • hep-lat17
  • cond-mat1
  • cond-mat.str-el1
same name
  • K. Fujikawa — 4 papers, h 13
  • K. Fujikawa — 4 papers, h 5

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
19932022
most citedA continuum limit of the chiral Jacobian in lattice gauge theory

116 citations · 1.4k across the 130 of their papers we have counts for

collaborators
Showing 2008Show all

4 papers · 1 filter

quant-ph2008★ 1 cited

Clear evasion of the uncertainty relation with very small probability

Kazuo Fujikawa, Koichiro Umetsu

We entertain the idea that the uncertainty relation is not a principle, but rather it is a consequence of quantum mechanics. The uncertainty relation is then a probabilistic statem…

hep-th2008★ 9 cited

Non-hermitian radial momentum operator and path integrals in polar coordinates

Kazuo Fujikawa

A salient feature of the Schrödinger equation is that the classical radial momentum term pr2​ in polar coordinates is replaced by the operator $\hat{P}^{\dagger}_{r} \hat{P}…

quant-ph2008★ 14 cited

Geometric phase of a two-level system in a dissipative environment

Kazuo Fujikawa, Ming-Guang Hu

The geometric (Berry) phase of a two-level system in a dissipative environment is analyzed by using the second-quantized formulation, which provides a unified and gauge-invariant t…

hep-th2008

Geometric phase and chiral anomaly; their basic differences

Kazuo Fujikawa

All the geometric phases are shown to be topologically trivial by using the second quantized formulation. The exact hidden local symmetry in the Schrödinger equation, which was hit…

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