AAAAAA

   
Results: 1-25 |
Results: 25

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, KNOTS AND STATISTICAL-MECHANICS, Chaos, solitons and fractals, 9(4-5), 1998, pp. 599-621

Authors: BARNATAN D FULMAN J KAUFFMAN LH
Citation: D. Barnatan et al., AN ELEMENTARY PROOF THAT ALL SPANNING SURFACES OF A LINK ARE TUBE-EQUIVALENT, Journal of knot theory and its ramifications, 7(7), 1998, pp. 873-879

Authors: KAUFFMAN LH RADFORD D SAWIN S
Citation: Lh. Kauffman et al., CENTRALITY AND THE KRH INVARIANT, Journal of knot theory and its ramifications, 7(5), 1998, pp. 571-624

Authors: KAUFFMAN LH SABELLI HC
Citation: Lh. Kauffman et Hc. Sabelli, THE PROCESS EQUATION, Cybernetics and systems, 29(4), 1998, pp. 345-362

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, NONCOMMUTATIVITY AND DISCRETE PHYSICS, Physica. D, 120(1-2), 1998, pp. 125-138

Authors: GRZESZCZUK RP HUANG M KAUFFMAN LH
Citation: Rp. Grzeszczuk et al., PHYSICALLY-BASED STOCHASTIC SIMPLIFICATION OF MATHEMATICAL KNOTS, IEEE transactions on visualization and computer graphics, 3(3), 1997, pp. 262-272

Authors: CRANE L KAUFFMAN LH YETTER DN
Citation: L. Crane et al., STATE-SUM INVARIANTS OF 4-MANIFOLDS, Journal of knot theory and its ramifications, 6(2), 1997, pp. 177-234

Authors: KAUFFMAN LH SAITO M SAWIN SF
Citation: Lh. Kauffman et al., ON FINITENESS OF CERTAIN VASSILIEV INVARIANTS, Journal of knot theory and its ramifications, 6(2), 1997, pp. 291-297

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, KNOT-THEORY AND STATISTICAL-MECHANICS, International journal of modern physics b, 11(1-2), 1997, pp. 39-49

Authors: GOLDMAN JR KAUFFMAN LH
Citation: Jr. Goldman et Lh. Kauffman, RATIONAL TANGLES, Advances in applied mathematics, 18(3), 1997, pp. 300-332

Authors: KAUFFMAN LH NOYES HP
Citation: Lh. Kauffman et Hp. Noyes, DISCRETE PHYSICS AND THE DERIVATION OF ELECTROMAGNETISM FROM THE FORMALISM OF QUANTUM-MECHANICS, Proceedings - Royal Society. Mathematical, physical and engineering sciences, 452(1944), 1996, pp. 81-95

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, VIRTUAL LOGIC, Systems research, 13(3), 1996, pp. 293-310

Authors: KAUFFMAN LH NOYES HP
Citation: Lh. Kauffman et Hp. Noyes, DISCRETE PHYSICS AND THE DIRAC-EQUATION, Physics letters. A, 218(3-6), 1996, pp. 139-146

Authors: KAUFFMAN LH RADFORD DE
Citation: Lh. Kauffman et De. Radford, INVARIANTS OF 3-MANIFOLDS DERIVED FROM FINITE-DIMENSIONAL HOPF-ALGEBRAS, Journal of knot theory and its ramifications, 4(1), 1995, pp. 131-162

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, ARITHMETIC IN THE FORM, Cybernetics and systems, 26(1), 1995, pp. 1-57

Authors: SINGER M KAUFFMAN LH
Citation: M. Singer et Lh. Kauffman, A TALE OF 2 AMATEURS WHO CROSSED CULTURAL FRONTIERS WITH BOOLE SYMBOLICAL ALGEBRA - WITH A MATHEMATICAL COMMENTARY BY KAUFFMAN,LOUIS,H. - SPECIAL-ISSUE, Semiotica, 105(1-2), 1995, pp. 3-185

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, HOPF-ALGEBRAS AND INVARIANTS OF 3-MANIFOLDS, Journal of pure and applied algebra, 100(1-3), 1995, pp. 73-92

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, FUNCTIONAL-INTEGRATION AND THE THEORY OF KNOTS, Journal of mathematical physics, 36(5), 1995, pp. 2402-2429

Authors: HART JC FRANCIS GK KAUFFMAN LH
Citation: Jc. Hart et al., VISUALIZING QUATERNION ROTATION, ACM transactions on graphics, 13(3), 1994, pp. 256-276

Authors: JAEGER F KAUFFMAN LH SALEUR H
Citation: F. Jaeger et al., THE CONWAY POLYNOMIAL IN R(3) AND IN THICKENED SURFACES - A NEW DETERMINANT FORMULATION, J COMB TH B, 61(2), 1994, pp. 237-259

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, THE KNOT BOOK - AN ELEMENTARY INTRODUCTION TO THE MATHEMATICAL-THEORYOF KNOTS - ADAMS,CC, Science, 265(5181), 1994, pp. 2108-2110

Authors: GOLDMAN JR KAUFFMAN LH
Citation: Jr. Goldman et Lh. Kauffman, KNOTS, TANGLES, AND ELECTRICAL NETWORKS, Advances in applied mathematics, 14(3), 1993, pp. 267-306

Authors: KAUFFMAN LH
Citation: Lh. Kauffman, GAUSS CODES, QUANTUM GROUPS AND RIBBON HOPF-ALGEBRAS, Reviews in mathematical physics, 5(4), 1993, pp. 735-773

Authors: BAADHIO RA KAUFFMAN LH
Citation: Ra. Baadhio et Lh. Kauffman, LINK MANIFOLDS AND GLOBAL GRAVITATIONAL ANOMALIES, Reviews in mathematical physics, 5(2), 1993, pp. 331-343

Authors: KAUFFMAN LH RADFORD DE
Citation: Lh. Kauffman et De. Radford, A NECESSARY AND SUFFICIENT CONDITION FOR A FINITE-DIMENSIONAL DRINFELD DOUBLE TO BE A RIBBON HOPF ALGEBRA, Journal of algebra, 159(1), 1993, pp. 98-114
Risultati: 1-25 |