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Notes on selection rules of canonical differential equations and relative cohomology
by
Feng, Bo
, Chen, Jiaqi
in
Classical and Quantum Gravitation
/ Differential and Algebraic Geometry
/ Differential equations
/ Elementary Particles
/ High energy physics
/ Higher-Order Perturbative Calculations
/ Homology
/ Integrals
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Redundancy
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ Scattering Amplitudes
/ String Theory
2025
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Notes on selection rules of canonical differential equations and relative cohomology
by
Feng, Bo
, Chen, Jiaqi
in
Classical and Quantum Gravitation
/ Differential and Algebraic Geometry
/ Differential equations
/ Elementary Particles
/ High energy physics
/ Higher-Order Perturbative Calculations
/ Homology
/ Integrals
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Redundancy
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ Scattering Amplitudes
/ String Theory
2025
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Do you wish to request the book?
Notes on selection rules of canonical differential equations and relative cohomology
by
Feng, Bo
, Chen, Jiaqi
in
Classical and Quantum Gravitation
/ Differential and Algebraic Geometry
/ Differential equations
/ Elementary Particles
/ High energy physics
/ Higher-Order Perturbative Calculations
/ Homology
/ Integrals
/ Partial differential equations
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Redundancy
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ Scattering Amplitudes
/ String Theory
2025
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Notes on selection rules of canonical differential equations and relative cohomology
Journal Article
Notes on selection rules of canonical differential equations and relative cohomology
2025
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Overview
A
bstract
We give an explanation of the d log-form of the coefficient matrix of canonical differential equations using the projection of (
n
+1)-d log forms onto
n
-d log forms. This projection is done using the leading-order formula for intersection numbers. This formula gives a simple way to compute the coefficient matrix. When combined with the relative twisted cohomology, redundancy in computation using the regulator method can be avoided.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V,SpringerOpen
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