The algebraic relational theory applied to low energy effects in malignant cells

DOI10.1016/0895-7177(93)90199-9zbMath0783.92003OpenAlexW2094312480MaRDI QIDQ1802486

Alba N. Zaretzky, Carlos A. Leguizamon

Publication date: 24 January 1996

Published in: Mathematical and Computer Modelling (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0895-7177(93)90199-9

zbMATH Keywords

finite distributive latticespseudo-Boolean algebrasstates of a biological system

Mathematics Subject Classification ID

Medical applications (general) (92C50) General biology and biomathematics (92B05) Physiological, cellular and medical topics (92C99) Distributive lattices (06D99)

Related Items (8)

Correspondences between the Heyting arrow lattices of a distributive lattice and its sublattices in relational biologic systems ⋮ Nonmodular lattices derived from distributive ones representing qualitative biologic interactions ⋮ The algebraic relational theory in the analysis of the reversibility of biological processes becoming malignant ⋮ Lattices due to increasing low energy relational processes ⋮ Changing algebras in low energy biologic relational processes ⋮ REVIEW: THE ALGEBRAIC RELATIONAL THEORY AND ITS APPLICATIONS ⋮ About the correspondences between dual Heyting arrow lattices of a distributive lattice and its sublattices for relational biologic systems ⋮ Trajectories in topological spaces due to lattice responses for low energies relational processes.

Cites Work

• Concept of energy in biological systems and the effects of irradiations of low energies on enzyme-substrate systems
• Concept of energy in biological systems
• A theory for environmental systems
• Other developments regarding the concept of energy in biological systems

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