We study the symbol of the two-loop n-gluon MHV amplitude for all Mandelstam regions in multi-Regge kinematics in N=4 super Yang-Mills theory. While the number of distinct Mandelstam regions grows exponentially with n, the increase of independent symbols turns out to be merely quadratic. We uncover how to construct the symbols for any number of external gluons from just two building blocks which are naturally associated with the six- and seven-gluon amplitude, respectively. The second building block is entirely new, and in addition to its symbol, we also construct a prototype function that correctly reproduces all terms of maximal functional transcendentality
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
Abstract We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy,...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We study the symbol of the two-loop n-gluon MHV amplitude for all Mandelstam regions in multi-Regge ...
We study the symbol of the two-loop n-gluon MHV amplitude for all Mandelstam regions in multi-Regge ...
We study the symbol of the two-loop n-gluon MHV amplitude for all Mandelstam regions in multi-Regge ...
We introduce a method to extract the symbol of the coefficient of (2πi)2 of MHV remainder functions ...
Abstract We introduce a method to extract the symbol of the coefficient of (2πi)2 of MHV remainder f...
We introduce a method to extract the symbol of the coefficient of (2πi)$^{2}$ of MHV remainder funct...
We introduce a method to extract the symbol of the coefficient of (2πi)$^{2}$ of MHV remainder funct...
We introduce a method to extract the symbol of the coefficient of (2πi)$^{2}$ of MHV remainder funct...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
Abstract We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy,...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We study the symbol of the two-loop n-gluon MHV amplitude for all Mandelstam regions in multi-Regge ...
We study the symbol of the two-loop n-gluon MHV amplitude for all Mandelstam regions in multi-Regge ...
We study the symbol of the two-loop n-gluon MHV amplitude for all Mandelstam regions in multi-Regge ...
We introduce a method to extract the symbol of the coefficient of (2πi)2 of MHV remainder functions ...
Abstract We introduce a method to extract the symbol of the coefficient of (2πi)2 of MHV remainder f...
We introduce a method to extract the symbol of the coefficient of (2πi)$^{2}$ of MHV remainder funct...
We introduce a method to extract the symbol of the coefficient of (2πi)$^{2}$ of MHV remainder funct...
We introduce a method to extract the symbol of the coefficient of (2πi)$^{2}$ of MHV remainder funct...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...
Abstract We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy,...
We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describi...