V
Vladimir S. Lerner
Researcher at University of California, Los Angeles
Publications - 66
Citations - 424
Vladimir S. Lerner is an academic researcher from University of California, Los Angeles. The author has contributed to research in topics: Entropy (information theory) & Stochastic process. The author has an hindex of 11, co-authored 65 publications receiving 421 citations.
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Book
Information Systems Analysis and Modeling: An Informational Macrodynamics Approach
TL;DR: This work focuses on the application of the Applied IMD to Informational Macrodynamics, and examines the models used in the Information Dynamic Model of Macroeconomics and its applications in Biology and Medicine and in Education.
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An observer's information dynamics: Acquisition of information and the origin of the cognitive dynamics
TL;DR: This paper considers the observers information cognitive dynamics and neurodynamics, based on the EF-IPF approach, which considers the universal nature of information process' dynamics and regularities, discovered in the information observers.
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Solution to the variation problem for information path functional of a controlled random process
TL;DR: The solution to the path functional's variation problem provides both a dynamic model of a random process and the model's optimal control, which allows us to build a two-level information model with a random processes at the microlevel and a dynamic process at the macrolevel.
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The boundary value problem and the Jensen inequality for an entropy functional of a Markov diffusion process
TL;DR: In this article, the authors introduced the recent results related to an entropy functional on trajectories of a controlled diffusion process, expressed through an additive functional of the diffusion process with a Lagrangian, determined by the parameters of the controlled stochastic equation.
Book
Variation Principle in Informational Macrodynamics
TL;DR: The IMD Model is a model for dynamic Informational Modeling of Random Processes that combines the principles of Classical Mechanics, Quantum Mechanics, and Statistical Mechanics with those of Informational Macrodynamics to solve the Variation Problem.