Subject field of Boolean algebra discussing changes of Boolean variables and functions
Boolean differential calculus (BDC) (German: Boolescher Differentialkalkül (BDK)) is a subject field of Boolean algebra discussing changes of Boolean variables and Boolean functions.
Boolean differential calculus concepts are analogous to those of classical differential calculus, notably studying the changes in functions and variables with respect to another/others.[1]
The Boolean differential calculus allows various aspects of dynamical systems theory such as
automata theory on finite automata
Petri net theory[2]
supervisory control theory (SCT)
to be discussed in a united and closed form, with their individual advantages combined.
^H. Wehlan, Boolean Algebra in Encyclopedia of Mathematics
^Cite error: The named reference Scheuring_Wehlan_1991_Petri was invoked but never defined (see the help page).
and 27 Related for: Boolean differential calculus information
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Mathematics portal Boolean algebras canonically defined Booleandifferentialcalculus Booleo Cantor algebra Heyting algebra List of Boolean algebra topics...
subcategory of the 2-category of groupoids, or the groupoid category. Booleandifferentialcalculus Petri net Mahoney, Michael S. "The Structures of Computation...
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theory Petri net theory Discrete event system specification Booleandifferentialcalculus Markov chain Queueing theory Discrete-event simulation Concurrent...
concurrency is proposed in the chapter by Winskel and Nielsen. Booleandifferentialcalculus Business process modeling Computational biology Concurrent programming...
In mathematics, a Boolean function is a function whose arguments and result assume values from a two-element set (usually {true, false}, {0,1} or {-1...
Silicon compiler Binary decision diagram Functional verification Booleandifferentialcalculus Synthesis of Integral Design by DEC, a 1980s tool used to design...
This concept first arose in calculus, and was later generalized to the more abstract setting of order theory. In calculus, a function f {\displaystyle...
of differential equations and algebraic logic, and is best known as the author of The Laws of Thought (1854) which contains Boolean algebra. Boolean logic...
the branch of mathematics concerned with systems of linear equations. In Boolean algebra, a linear function is a function f {\displaystyle f} for which...
multivariable calculus topics List of q-analogs List of real analysis topics List of variational topics See also Dynamical systems and differential equations...
major achievement was the development of the main ideas of differential and integral calculus, independently of Isaac Newton's contemporaneous developments...
example, the fundamental theorem of calculus gives the relationship between differentialcalculus and integral calculus. The names are mostly traditional...
Algorithmic information theory Boolean ring commutativity of a boolean ring Boolean satisfiability problem NP-completeness of the Boolean satisfiability problem...
models.[citation needed] List of pioneers in computer science Booleandifferentialcalculus Shestakov, V. I. Algebra of Two Poles Schemata (Algebra of A-Schemata)...
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rarely establishes as a prerequisite neither Euclidean geometry or differentialcalculus that they imply. It became more apparent when Albert Einstein first...
most subsequent work. Discrete event dynamic system (DEDS) Booleandifferentialcalculus (BDC) Ramadge, Peter J.; Wonham, Walter M. (January 1987). "Supervisory...
specifically focuses on tackling these kinds of problems. Additionally, the Boolean satisfiability problem (SAT), satisfiability modulo theories (SMT), mixed...
and the manipulation of formulas. Calculus, consisting of the two subfields differentialcalculus and integral calculus, is the study of continuous functions...
analysis, and partial differential equations Pia Nalli (1884–1964), Italian researcher in functional analysis and tensor calculus Seema Nanda, Indian researcher...
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