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Robert L. Karp
Researcher at Harvard University
Publications - 8
Citations - 447
Robert L. Karp is an academic researcher from Harvard University. The author has contributed to research in topics: Monomial & Hypersurface. The author has an hindex of 7, co-authored 8 publications receiving 401 citations. Previous affiliations of Robert L. Karp include Rutgers University.
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Bifurcation analysis of single-cell gene expression data reveals epigenetic landscape
Eugenio Marco,Robert L. Karp,Guoji Guo,Paul Robson,Adam H. Hart,Lorenzo Trippa,Guo-Cheng Yuan +6 more
TL;DR: SCUBA provides a useful single-cell data analysis tool that is well-suited for the investigation of developmental processes and analysis of a hematopoietic dataset suggests that the method is effective for reconstructing gene expression dynamics during human B-cell development.
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Complex-linear invariants of biochemical networks.
Robert L. Karp,Mercedes Pérez Millán,Tathagata Dasgupta,Alicia Dickenstein,Alicia Dickenstein,Jeremy Gunawardena +5 more
TL;DR: In this paper, the authors exploit Chemical Reaction Network Theory (CRNT) to develop an efficient procedure for calculating invariants that are linear combinations of "complexes", or the monomials coming from mass action.
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Review and application of group theory to molecular systems biology
TL;DR: It is conjecture that targeting nodes in the molecular network that have key roles in the phase space, as revealed by analysis of the automorphism decomposition, might be a better way to drug discovery and treatment of cancer.
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Derived autoequivalences and a weighted Beilinson resolution
Alberto Canonaco,Robert L. Karp +1 more
TL;DR: In this paper, the authors considered the functor G which is the composition of the following two autoequivalences of D b (X ) : the first one is induced by the spherical object O X, while the second one is tensoring with O X ( 1 ).
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On the Cn/Zm fractional branes
TL;DR: In this paper, the Cn/Zm fractional branes on either a partially or the completely resolved orbifold were constructed using large radius and conifold-type monodromies.