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Found 1,195 Documents (Results 1–100)

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Gough, John E.; Ratiu, Tudor S.; Smolyanov, Oleg G.
Quantum anomalies via differential properties of Lebesgue-Feynman generalized measures. (English. Russian original) Zbl 1453.81031
Proc. Steklov Inst. Math. 310, 98-107 (2020); translation from Tr. Mat. Inst. Steklova 310, 107-118 (2020).
MSC:  81Q30 81T18 81T50 34A06 46T12 45F05
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\textit{J. E. Gough} et al., Proc. Steklov Inst. Math. 310, 98--107 (2020; Zbl 1453.81031); translation from Tr. Mat. Inst. Steklova 310, 107--118 (2020)
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Ceyhan, Özgür; Marcolli, Matilde
Feynman integrals and periods in configuration spaces. (English) Zbl 07278469
Ebrahimi-Fard, K. (ed.) et al., Amplitudes, Hodge theory and ramification. From periods and motives to Feynman amplitudes. Lectures presented at the Clay Mathematics Institute 2014 summer school, “Periods and Motives: Feynman amplitudes in the 21st century”, Madrid, Spain, June 30 – July 25, 2014. Providence, RI: American Mathematical Society (AMS); Cambridge, MA: Clay Mathematics Institute (ISBN 978-1-4704-4329-0/pbk). Clay Mathematics Proceedings 21, 35-102 (2020).
Reviewer: Alexander Hock (Münster)
MSC:  81Q30 81T18 35J08 42C05 11M32 14C15
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\textit{Ö. Ceyhan} and \textit{M. Marcolli}, Clay Math. Proc. 21, 35--102 (2020; Zbl 07278469)
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Bloch, Spencer
Feynman integrals in mathematics and physics. (English) Zbl 1448.81325
Ebrahimi-Fard, K. (ed.) et al., Amplitudes, Hodge theory and ramification. From periods and motives to Feynman amplitudes. Lectures presented at the Clay Mathematics Institute 2014 summer school, “Periods and Motives: Feynman amplitudes in the 21st century”, Madrid, Spain, June 30 – July 25, 2014. Providence, RI: American Mathematical Society (AMS); Cambridge, MA: Clay Mathematics Institute. Clay Math. Proc. 21, 1-34 (2020).
MSC:  81Q30 14C15 11S15 81T30 14D05
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\textit{S. Bloch}, Clay Math. Proc. 21, 1--34 (2020; Zbl 1448.81325)
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Ebrahimi-Fard, K. (ed.); Burgos Gil, J. I. (ed.); Manchon, D. (ed.)
Amplitudes, Hodge theory and ramification. From periods and motives to Feynman amplitudes. Lectures presented at the Clay Mathematics Institute 2014 summer school, “Periods and Motives: Feynman amplitudes in the 21st century”, Madrid, Spain, June 30 – July 25, 2014. (English) Zbl 1446.81001
Clay Mathematics Proceedings 21. Providence, RI: American Mathematical Society (AMS); Cambridge, MA: Clay Mathematics Institute (ISBN 978-1-4704-4329-0/pbk). xiv, 229 p. (2020).
MSC:  81-03 01A61 81Q30 81T18 14C15 14D07 11S15 00B25
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\textit{K. Ebrahimi-Fard} (ed.) et al., Amplitudes, Hodge theory and ramification. From periods and motives to Feynman amplitudes. Lectures presented at the Clay Mathematics Institute 2014 summer school, ``Periods and Motives: Feynman amplitudes in the 21st century'', Madrid, Spain, June 30 -- July 25, 2014. Providence, RI: American Mathematical Society (AMS); Cambridge, MA: Clay Mathematics Institute (2020; Zbl 1446.81001)
Adams, Luise; Bogner, Christian; Weinzierl, Stefan
The elliptic sunrise. (English) Zbl 1444.81017
Burgos Gil, José Ignacio (ed.) et al., Periods in quantum field theory and arithmetic. Outcome of the “Research Trimester on Multiple Zeta Values, Multiple Polylogarithms, and Quantum Field Theory”, ICMAT 2014, Madrid, Spain, September 15–19, 2014. Cham: Springer. Springer Proc. Math. Stat. 314, 133-143 (2020).
MSC:  81Q30 11G55 33E05
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\textit{L. Adams} et al., Springer Proc. Math. Stat. 314, 133--143 (2020; Zbl 1444.81017)
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Foissy, Loïc
Realizations of Hopf algebras of graphs by alphabets. (English) Zbl 07219059
Chapoton, Frédéric (ed.) et al., Algebraic combinatorics, resurgence, moulds and applications (CARMA). Volume 1. Berlin: European Mathematical Society (EMS) (ISBN 978-3-03719-204-7/hbk; 978-3-03719-704-2/ebook). IRMA Lectures in Mathematics and Theoretical Physics 31, 225-261 (2020).
MSC:  16T05
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\textit{L. Foissy}, IRMA Lect. Math. Theor. Phys. 31, 225--261 (2020; Zbl 07219059)
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Birnšteinová, Š.; Hnatič, M.; Lučivjanský, T.; Mižišin, L.; Škultéty, V.
Passive advection in a percolation process: two-loop approximation. (English. Russian original) Zbl 1436.82022
Theor. Math. Phys. 200, No. 3, 1335-1347 (2019); translation from Teor. Mat. Fiz. 200, No. 3, 478-493 (2019).
MSC:  82C43 82C26 82C28 82C31 81Q30 92B10 60K35
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\textit{Š. Birnšteinová} et al., Theor. Math. Phys. 200, No. 3, 1335--1347 (2019; Zbl 1436.82022); translation from Teor. Mat. Fiz. 200, No. 3, 478--493 (2019)
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Valinevich, P. A.; Derkachov, S. E.; Isaev, A. P.
SOS-representation for the \(\operatorname{SL}(2,\mathbb{C})\)-invariant \(R\)-operator and Feynman diagrams. (English. Russian original) Zbl 1422.81106
J. Math. Sci., New York 238, No. 6, 819-833 (2019); translation from Zap. Nauchn. Semin. POMI 465, 82-104 (2017).
MSC:  81Q30 81T18 22E70 16T25
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\textit{P. A. Valinevich} et al., J. Math. Sci., New York 238, No. 6, 819--833 (2019; Zbl 1422.81106); translation from Zap. Nauchn. Semin. POMI 465, 82--104 (2017)
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Kontsevich, Maxim; Soibelman, Yan
Airy structures and symplectic geometry of topological recursion. (English) Zbl 1448.53078
Liu, Chiu-Chu Melissa (ed.) et al., Topological recursion and its influence in analysis, geometry, and topology. 2016 AMS von Neumann symposium on topological recursion and its influence in analysis, geometry, and topology, Charlotte, NC, USA, July 4–8, 2016. Providence, RI: American Mathematical Society (AMS). Proc. Symp. Pure Math. 100, 433-489 (2018).
MSC:  53D05 81Q30
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\textit{M. Kontsevich} and \textit{Y. Soibelman}, Proc. Symp. Pure Math. 100, 433--489 (2018; Zbl 1448.53078)
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Esteves, João N.
Hopf algebras and topological recursion. (English) Zbl 1452.81115
Liu, Chiu-Chu Melissa (ed.) et al., Topological recursion and its influence in analysis, geometry, and topology. 2016 AMS von Neumann symposium on topological recursion and its influence in analysis, geometry, and topology, Charlotte, NC, USA, July 4–8, 2016. Providence, RI: American Mathematical Society (AMS). Proc. Symp. Pure Math. 100, 333-357 (2018).
MSC:  81Q30 05C30 16T05 16T30 15B52
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\textit{J. N. Esteves}, Proc. Symp. Pure Math. 100, 333--357 (2018; Zbl 1452.81115)
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Nandan, Dhritiman; Yang, Gang
Hidden structure in the form factors of \(\mathcal{N} = 4\) SYM. (English) Zbl 1414.81168
Brüning, Jochen (ed.) et al., Space – time – matter. Analytic and geometric structures. Berlin: De Gruyter. 197-220 (2018).
MSC:  81T13 81T18 81Q30 81T60 81T40 81Q60 81Q80 70S10 53C28 81U05 81R12
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\textit{D. Nandan} and \textit{G. Yang}, in: Space -- time -- matter. Analytic and geometric structures. Berlin: De Gruyter. 197--220 (2018; Zbl 1414.81168)
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Remizov, I. D.; Starodubtseva, M. F.
Quasi-Feynman formulas providing solutions of multidimensional Schrödinger equations with unbounded potential. (English. Russian original) Zbl 1410.81018
Math. Notes 104, No. 5, 767-772 (2018); translation from Mat. Zametki 104, No. 5, 790-795 (2018).
MSC:  81Q05 35Q41 35G40 47B25 81Q30
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\textit{I. D. Remizov} and \textit{M. F. Starodubtseva}, Math. Notes 104, No. 5, 767--772 (2018; Zbl 1410.81018); translation from Mat. Zametki 104, No. 5, 790--795 (2018)
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Mohameden, Hammah; Ouerdiane, Habib
Feynman integrals for a new class of time-dependent exponentially growing potentials. (English) Zbl 1404.81109
Khrennikov, Andrei (ed.) et al., Quantum foundations, probability and information. Cham: Springer (ISBN 978-3-319-74970-9/hbk; 978-3-319-74971-6/ebook). STEAM-H: Science, Technology, Engineering, Agriculture, Mathematics & Health, 169-196 (2018).
MSC:  81Q30 81S40 60H40 46G20 46F25
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\textit{H. Mohameden} and \textit{H. Ouerdiane}, in: Quantum foundations, probability and information. Cham: Springer. 169--196 (2018; Zbl 1404.81109)
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Reinhardt, Hugo
Quantum mechanics 1. Path integral formulation and operator formalism. 2nd updated edition. (Quantenmechanik 1. Pfadintegralformulierung und Operatorformalismus.) (German) Zbl 1404.81001
De Gruyter Studium. Berlin: De Gruyter (ISBN 978-3-11-058595-7/pbk; 978-3-11-058602-2/ebook). xvi, 532 p. (2018).
MSC:  81-01 81P05 81Q30 81R15
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\textit{H. Reinhardt}, Quantenmechanik 1. Pfadintegralformulierung und Operatorformalismus. Berlin: De Gruyter (2018; Zbl 1404.81001)
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