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On the evaluation of transition matrices for rearrangement in atom-antiatom scatteringARMOUR, E. A. G; JONSELL, S.Journal of physics. A, Mathematical and theoretical (Print). 2007, Vol 40, Num 4, pp 701-710, issn 1751-8113, 10 p.Article

To resprout or not to resprout? Modeling population dynamics of a root-sprouting monocarpic plant under various disturbance regimesSOSNOVA, Monika; HERBEN, Tomáš; MARTINKOVA, Jana et al.Plant ecology (Dordrecht). 2014, Vol 215, Num 11, pp 1245-1254, issn 1385-0237, 10 p.Article

On a simple proof of uniformization for continuous and discrete-state continuous-time Markov chainsVAN DIJK, N. M.Advances in applied probability. 1990, Vol 22, Num 3, pp 749-750, issn 0001-8678, 2 p.Article

The central two-point connection problem for the reduced confluent heun equationYA KAZAKOV, A.Journal of physics. A, mathematical and general. 2006, Vol 39, Num 10, pp 2339-2348, issn 0305-4470, 10 p.Article

On formulation of a transition matrix for poroelastic medium and application to analysis of scattering problemYEH, Chau-Shioung; TENG, Tsung-Jen; SHIH, Po-Jen et al.The Journal of the Acoustical Society of America. 2004, Vol 116, Num 2, pp 655-676, issn 0001-4966, 22 p.Article

Etude des processus d'exclusion à k étapes et à longue portée = A study of the k steps exclussion processes and the long range exclusion processesGuiol, Hervé; Andjel, E.1995, 86 p.Thesis

Stability of 2-D digital filters under parameter variationsWU-SHENG LU; ANTONIOU, A; AGATHOKLIS, P et al.IEEE transactions on circuits and systems. 1986, Vol 33, Num 5, pp 476-482, issn 0098-4094Article

On inferring the number of phases in a coxian phase-type distributionFADDY, M. J.Communications in statistics. Stochastic models. 1998, Vol 14, Num 1-2, pp 407-417, issn 0882-0287Article

Computation of the state transition matrix for a class of delay-differential systemsZAK, S. H; BUSLOWICZ, M.International Journal of Control. 1985, Vol 42, Num 3, pp 725-733, issn 0020-7179Article

THE TRANSITION RATE MATRIX.SOMMA R; AMOIA V.1977; RIV. TEC. SELENIA; ITAL.; DA. 1977; VOL. 4; NO 3; PP. 20-26; BIBL. 10 REF.Article

Index of soil aggregates stability as linear function value of transition matrix elementsNIEWCZAS, Jerzy; WITKOWSKA-WALCZAK, Barbara.Soil & tillage research. 2003, Vol 70, Num 2, pp 121-130, issn 0167-1987, 10 p.Article

Modelling competitive ability of Neotropical savanna grasses: Simulation of shading and drought impacts on biomass productionSEGARRA, J; RAVENTOS, J; ACEVEDO, M. F et al.Ecological informatics. 2013, Vol 13, pp 57-69, issn 1574-9541, 13 p.Article

Full ordering in the Shorrocks mobility sense of the semiring of monotone doubly stochastic matricesJANKOVIC, Branka; PAP, Endre.Linear algebra and its applications. 2011, Vol 435, Num 7, pp 1585-1597, issn 0024-3795, 13 p.Article

A note on circulant transition matrices in Markov chainsCHOU, Wun-Seng; DU, Bau-Sen; SHIUE, Peter J.-S et al.Linear algebra and its applications. 2008, Vol 429, Num 7, pp 1699-1704, issn 0024-3795, 6 p.Article

SELF-ADJUSTING STOCHASTIC PROCESSESGAGLIARDO E; KOTTMAN C.1981; STOCH. PROCESSES APPL.; ISSN 0304-4149; NLD; DA. 1981; VOL. 11; NO 2; PP. 193-199Article

CONTINUITY OF NON-STATIONARY TRANSITION MATRICES.FERNHOLZ R.1978; STOCHAST. PROCESS. APPL.; NETHERL.; DA. 1978; VOL. 6; NO 3; PP. 261-266; BIBL. 4 REF.Article

Vegetation structure and ungulate abundance over a period of increasing elephant abundance in Hwange National Park, ZimbabweVALEIX, Marion; FRITZ, Hervé; DUBOIS, Ségolène et al.Journal of tropical ecology. 2007, Vol 23, pp 87-93, issn 0266-4674, 7 p., 1Article

EFFICIENT CALCULATION OF THE DISCRETE STATE TRANSITION MATRIXMILIC MM; GMITROVIC MV.1979; PROC. I.E.E.E.; USA; DA. 1979; VOL. 67; NO 4; PP. 680-682; BIBL. 7 REF.Article

KEPLERIAN TRANSITION MATRICES FOR ELLIPTICAL ORBITS.HITZL DL.1978; ASTR. AND ASTROPHYS.; GERM.; DA. 1978; VOL. 63; NO 3; PP. 429-432; BIBL. 15 REF.Article

ON THE CONCEPT OF MAXIMUM MOBILITYMEYER GS.1978; POPUL. STUD.; GBR; DA. 1978; VOL. 32; NO 2; PP. 355-366; BIBL. DISSEM.Article

BETTI'S IDENTITY AND TRANSITION MATRIX FOR ELASTIC WAVES.YIH HSING PAO.1978; J. ACOUST. SOC. AMER.; USA; DA. 1978; VOL. 64; NO 1; PP. 302-310; BIBL. 16 REF.Article

STABILITE DE LA RECURRENCE D'UNE CHAINE DE MARKOV SOUS L'EFFET D'UNE PERTURBATIONCOCOZZA THIVENT C; ROUSSINGOL M.1983; STOCHASTICS; ISSN 0090-9491; USA; DA. 1983; VOL. 9; NO 1-2; PP. 125-137; BIBL. 7 REF.Article

On the Stanley-Wilf limit of 4231-avoiding permutations and a conjecture of ArratiaALBERT, M. H; ELDER, M; RECHNITZER, A et al.Advances in applied mathematics (Print). 2006, Vol 36, Num 2, pp 96-105, issn 0196-8858, 10 p.Article

Is D+sJ(2632) the first radial excitation of D*s(2112)?CHANG, Chao-Hsi; KIM, C. S; WANG, Guo-Li et al.Physics letters. Section B. 2005, Vol 623, Num 3-4, pp 218-226, issn 0370-2693, 9 p.Article

The quantum algebra Uq(su2) and q-Krawtchouk families of polynomialsATAKISHIYEV, M. N; GROZA, V. A.Journal of physics. A, mathematical and general. 2004, Vol 37, Num 7, pp 2625-2635, issn 0305-4470, 11 p.Article

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