Euclidean Path Integral is a path integral formulation in which the Minkowski spacetime action is analytically continued to imaginary time, resulting in a Euclidean metric, thereby transforming the oscillatory path integral into a convergent sum over configurations weighted by a Boltzmann factor.
222
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15.7K
Citations
327
Authors
219
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Publications per year
2017–2026
80
Variants
Euclidean Path Integral Formulation
Parents
Publications
222
Path-integral derivation of quantum duality in nonlinear sigma-models
T.H. Buscher · Physics Letters B · 1988 · 1K citations
J. Madore · Classical and Quantum Gravity · 1992 · 806 citations
1–5 of 222
Authors
327
- DM
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1–5 of 327
Institutions
219
Stanford University
Stanford, United States
12 h-index
16 publications
1.2K citations
University of California, Santa Barbara
Santa Barbara, United States
12 h-index
14 publications
1.1K citations
University of Pennsylvania
Philadelphia, United States
10 h-index
20 publications
1.1K citations
University of Cambridge
Cambridge, United Kingdom
8 h-index
12 publications
4.8K citations
Vrije Universiteit Brussel
Brussels, Belgium
8 h-index
8 publications
472 citations
Kyoto University
Kyoto, Japan
7 h-index
13 publications
329 citations
International Solvay Institutes
Brussels, Belgium
7 h-index
7 publications
374 citations
Perimeter Institute
Waterloo, Canada
7 h-index
11 publications
641 citations
1–8 of 219
Venues
- Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fields
33 publications · 3.4K citations
25
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- Journal of High Energy Physics
JHEP · 31 publications · 1.9K citations
24
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- Physical Review Letters
PRL · 15 publications · 1.2K citations
14
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- Classical and Quantum Gravity
16 publications · 1.3K citations
14
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- Physical review. D/Physical review. D.
PRD · 11 publications · 223 citations
11
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