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On Algebraic Knots I : Computatability of Their Jones Polynomials(Knots and soft-matter physics: Topology of polymers and related topics in physics, mathematics and biology)We prove that the Jones polynomial of any Conway algebraic link diagram with n crossings can be computed in O(n^2) time. In particular, the Jones polynomial of any Montesinos link and two-bridge knot or link with minimum crossing number n can be computed in O(n^2) time. この論文は国立情報学研究所の電子図書館事業により電子化されました。
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A cohomology-based Gromov-Hausdorff metric approach for quantifying molecular similarity. [PDF]
Sci RepWee J, Gong X, Tuschmann W, Xia K.
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Lorentzian bordisms in algebraic quantum field theory. [PDF]
Lett Math PhysBunk S, MacManus J, Schenkel A.
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Knot data analysis using multiscale Gauss link integral. [PDF]
Proc Natl Acad Sci U S AShen L +5 more
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Topological data analysis in air traffic management: The shape of big flight data sets. [PDF]
PLoS OneCuerno M +3 more
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Classification of dynamical Lie algebras of 2-local spin systems on linear, circular and fully connected topologies. [PDF]
npj Quantum InfWiersema R +3 more
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Operator means, barycenters, and fixed point equations. [PDF]
Acta Sci MathVirosztek D.
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Continuous Operators from Spaces of Lipschitz Functions. [PDF]
Results MathBargetz C, Kąkol J, Sobota D.
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Category-specific topological learning of metal-organic frameworks.
J Mater Chem A MaterChen D, Chen CL, Wei GW.
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Machine-learning based control of bi-modular multilevel PWM inverter for high power applications. [PDF]
PLoS OneSrungaram RT, Yadlapati K.
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