Results 251 to 260 of about 12,698 (302)
Conscious active inference I: A quantum model naturally implements the path integral needed for real-time planning and control. [PDF]
Wiest MC, Puniani AS.
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Entropy and Stability: Reduced Hamiltonian Formalism of Non-Barotropic Flows and Instability Constraints. [PDF]
Yahalom A.
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Neon dimers in momentum and configuration spaces. [PDF]
Ahnouch R, Hadizadeh MR.
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Unifying Decoherence and Phase Evolution in Mixed Quantum-Classical Dynamics through Exact Factorization. [PDF]
Ha JK, Kim SH, Min SK.
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On the Relativity of Quantumness as Implied by Relativity of Arithmetic and Probability. [PDF]
Czachor M.
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Integral Formalism for Gauge Fields
Physical Review Letters, 1974Summary: A new integral formalism for gauge fields is described. Further developments are presented, including gravitation equations related to, but not identical with, Einstein's equations.
C N Yang
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This paper begins with a question of existence of a regular integral equation formalism, but different from the existing usual ones, for solving the standard Boussinesq’s equations for variable water depth (or Peregrine’s model).
T S Jang, Jang T S
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Integrating semi-formal and formal software specification techniques
Information Systems, 1998In this paper, we report on the integration of informal, semiformal and formal system specification techniques. We present a framework for system specification called TRADE, within which several well-known semiformal specification techniques are placed.
Roel J. Wieringa, Eric Dubois 0001
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Formalizing Application Integration Patterns
2018 IEEE 22nd International Enterprise Distributed Object Computing Conference (EDOC), 2018Enterprise Integration Patterns (EIPs) and their extensions denote the informally described building blocks of current Enterprise Application Integration (EAI) systems. Although a recent approach strives to provide an EIP formalization based on Coloured Petri Nets (CPNs), it does not completely consider EAI requirements, such as complex data ...
Daniel Ritter 0001 +4 more
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FORMAL AND ANALYTIC INTEGRABILITY OF THE ROSSLER SYSTEM
International Journal of Bifurcation and Chaos, 2007The well–known Rossler system can be written as ẋ = -(z + y), ẏ = x + ay and ż = b + xz - cz. Here, we study the first integrals of the Rossler system that can be described by formal power series.
Jaume Llibre, Cláudia Valls
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