A Statistical Study of two Diffusion Processes on Torus and Their Applications
Diffusion Processes such as Brownian motions and Ornstein-Uhlenbeck processes are the classes of stochastic processes that have been investigated by researchers in various disciplines including biological sciences. It is usually assumed that the outcomes
M Rahimi, M Golalizazdedh
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Network topology of the desert rose
Desert roses are gypsum crystals that consist of intersecting disks. We determine their geometrical structure using computer assisted tomography. By mapping the geometrical structure onto a graph, the topology of the desert rose is analyzed and compared ...
Sigmund Mongstad Hope +5 more
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Exploration and Gas Source Localization in Advection-Diffusion Processes with Potential-Field-Controlled Robotic Swarms. [PDF]
Hinsen P +3 more
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A Living Lab is a user driven open innovation ecosystem, which combines consumers, firms and public sector. It is a rather new innovation methodology, which steadily gains stronger acceptance and becomes a significant innovation policy’s instrument in ...
Ave Lepik, Urmas Varblane
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Rapid formation of uniformly layered materials by coupling reaction-diffusion processes with mechanical responsiveness. [PDF]
van Campenhout CT +3 more
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Feynman-Kac theorem in Hilbert spaces
In this article we study the relationship between solutions to Cauchy problems for the abstract stochastic differential equation $dX(t)=AX(t)dt + BdW(t)$ and solutions to Cauchy problems (backward and forward) for the infinite dimensional ...
Irina V. Melnikova +1 more
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Analysis of dead-core formation in catalytic reaction and diffusion processes with generalized diffusion flux. [PDF]
Skrzypacz P +5 more
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The New Attempt at Modeling of the Three-Dimensional Geometry of the Epidermal Skin Layer and the Diffusion Processes of Nanomolecular Drug Carriers in Such Structures. [PDF]
Błaszczyk MM, Sęk JP.
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A measure of centrality in cyclic diffusion processes: Walk-betweenness. [PDF]
Youm Y, Lee B, Kim J.
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Generalized solutions of the Cauchy problem for the Navier-Stokes system and diffusion processes
We reduce the construction of a weak solution of the Cauchy problem for the Navier-Stokes system to the construction of a stochastic problem solution.
S Albeverio, Ya Belopolskaya
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