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Stochastic analysis

The methodology of stochastic treatment of e-ion recombination kinetics is basically the same as for neutrals, except that the appropriate electrostatic field term must be included (see Sect. 7.3.1). This means the coulombic field in the dielectric for an isolated pair and, in the multiple ion-pair case, the field due to all unrecombined charges on each electron and ion. All the three methods of stochastic analysis—random flight Monte Carlo (MC), independent reaction time (IRT), and the master equation (ME)—have been used (Pimblott and Green, 1995). [Pg.238]

Albeverio, S., Fenstad, J., Hoegh-Krohn, R., and Lindstrom, T., Nonstandard Methods in Stochastic Analysis and Mathematical Physics". Academic Press, Orlando etc. (1986). [Pg.167]

In the vicinity of bifurcation points, fluctuations play an important role. A stochastic analysis 1 3 reveals that as the instability is approached from below, the system develops long-range spatial correlations and a concomitant divergence of the variance of fluctuations. The calculation of the divergence exponents indicates classical values in the presence of fluctuations varying in the hydrodynamic range.4 For spatial fluctuations of shorter range the problem remains open. [Pg.52]

A. Felinger, Molecular Movement in an HPLC Column A Stochastic Analysis, LCGC 2004, 22, 642 J. C. Giddings, Dynamics of Chromatography (New York Marcel Dekker, 1965). [Pg.680]

A stochastic analysis of the growth of competing microbial populations in a continuous biochemical reactor (with G.S. Stephanopoulos and A.G. Frederickson). Math. BioscL 45, 99-135 (1979). [Pg.461]

Garcia-Barron L. and Pita M. F. (2004). Stochastic analysis of time series of temperatures in the south-west of the Iberian Peninsula. Atmosfera, 17(4), 225-244. [Pg.527]

Stochastic analysis presents an alternative avenue for dealing with the inherently probabilistic and discontinuous microscopic events that underlie macroscopic phenomena. Many processes of chemical and physical interest can be described as random Markov processes.1,2 Unfortunately, solution of a stochastic master equation can present an extremely difficult mathematical challenge for systems of even modest complexity. In response to this difficulty, Gillespie3-5 developed an approach employing numerical Monte Carlo... [Pg.206]

OEHHA (2000) A ir Toxics Hot Spots Program risk assessment guidelines. Part IV. Technical support document for exposure assessment and stochastic analysis. Oakland, CA, California Environmental Protection Agency, Office of Environmental Health Hazard Assessment (http //www.oehha.ca.gov/air/hot spots/pdf/Stoch4f.pdf). [Pg.92]

Quinodoz HA, Valocchi AJ (1993) Stochastic analysis of the transport of kinetically sorbing solutes in aquifers with randomly heterogeneous hydraulic conductivity. Water Resour Res 29 3227-3240... [Pg.60]

Gelhar LW,Axness CL (1983) Three-dimensional stochastic analysis of macrodisisperion in aquifers. Water Resour Res 19 161-180... [Pg.131]

Coming back to the stochastic analysis of the elementary particle motion inside the porous solid, we can notice that this analysis introduces a consistent explanation of the parameters participating in the coefficient of diffusion or dispersion,... [Pg.292]

Stochastic analysis Based on Monte Carlo theory and probabilities of reactions. Eacilitates modeling signaling components in small volumes and capturing stochastic fluctuations within the network. (71-73)... [Pg.2217]

Stochastic Analysis of Molecular Migration in a HPLC Column... [Pg.333]

Luebeck, E. G., and Moolgavkar, S. H. (1991). Stochastic analysis of intermediate lesions in carcinogenesis experiments. Risk Anal 11, 149—157. [Pg.657]

The way contextual correspondences are defined, they are deterministic, not allowing a probabilistic interpretation of a correspondence. Therefore, contextual correspondences are meant to resolve an issue of uncertainty by finding a more refined, yet deterministic, correspondence. It is worth noting, however, that an introduction of stochastic analysis already exists in the form of statistical significance, which can be extended to handle probabilistic mappings as well. [Pg.64]

Zhang, R., Wood, A.L., Enfield, C.G. and Jeong, S.-W. (2003) Stochastical analysis of surfactant-enhanced remediation of denser-than-water nonaqueous phase liquid (DNAPL)-contaminated soils. /. Environ. Qual, 32(3), 957-965. [Pg.340]

Schwartz, F.W., L. Smith, and A.S. Crowe. 1983. A stochastic analysis of macroscopic dispersion in fractured media. Water Res. 19 1253-1265. [Pg.144]

Silliman, S.E., and A.L. Wright. 1988. Stochastic analysis of paths of high hydraulic conductivity in poorer media. Water Resour. Res. 24 1901-1910. [Pg.144]

Gelhar, L. W. Axness, C. L. Stochastic Analysis of Macrodispersion in Three-Dimensionally Heterogeneous Aquifers" Hydrology Res. Center, New Mexico Inst it. Mining Technol. ... [Pg.40]

Jain P Fonseca D A, Schaible E and Lueking A D (2007), Hydrogen uptake of platinum-doped graphite nanofibers and stochastic analysis of hydrogen spillover, J. Phys. Chem. C, 111, 1788-1790. [Pg.16]

Sawford, B. L. and Guest, F. M. (1987). Lagrangian stochastic analysis of flux-gradient relationships in the convective boundary layer. /. Atmos. Sri. 44,1152-1165. [Pg.59]

O. Goscinski, T. Aberg and M. Peltonen Stochastical Analysis of Charge Distributions in Heavy Ion-Atom Collisions Phys. Letters 90A, 464 (1982). [Pg.513]

T. Aberg, A. Blomberg and O. Goscinski Stochastic Analysis of Ion-Atom Collision Processes Electronic and Atomic Collisions (J. Eichler et al. Eds. Elsevier Science Publ. B. V., p. 215, North Holland, Amsterdam 1984). [Pg.513]

Another important future research activity for certification of structures under crash loads is to develop efficient stochastic analysis methods for use with explicit FE codes. Since crash events are stochastic in nature, through variability of structural mass, crash velocity, impact position and impact angle, a single crash simulation with one set of conditions is not sufficient for certification. In this case, a certification strategy should be based on a stochastic analysis with variation in crash conditions, which allows a failure envelope to be determined for a specific crash scenario. Then it is possible to consider the failure mode and crash energy absorbed under more realistic multiaxial crash loads to establish structural integrity for the worst case rather than a single crash scenario. [Pg.289]

Lutes, L. D. and Sarkani, S. Stochastic Analysis of Structural and Mechanical Vibratums. Prentice-Hall, Inc., Englewood Cliffs, NJ, 1997. [Pg.285]

Another form of stochastic analysis is known as Markov Simulation, named after the nineteenth-century Russian mathematician. A Markov model shows all the possible system states, then goes through a series of jumps or transitions. Each jump represents a unit of time or a step in batch process. At each transition the system either stays where it is or moves to a new state. [Pg.646]

Hairer, M., Mattingly, J.C. Yet Another Look at Harris Etgodic Theorem for Markov Chains. In Dalang, R., Dozzi, M. and Russo, E (eds) Seminar on Stochastic Analysis, Random Fields and Applications VI. Springer Basel 63,109-117 (2011). doi 10.1007/978-3-0348-0021-1 7 ISBN 978-3034800204... [Pg.426]


See other pages where Stochastic analysis is mentioned: [Pg.123]    [Pg.254]    [Pg.254]    [Pg.398]    [Pg.211]    [Pg.245]    [Pg.325]    [Pg.2217]    [Pg.2218]    [Pg.2218]    [Pg.179]    [Pg.182]    [Pg.279]    [Pg.224]    [Pg.440]    [Pg.737]    [Pg.126]    [Pg.265]   


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