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differential equations

n. (plural of differential equation English)

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Differential Equations (journal)

'' Differential Equations'' is a peer-reviewed mathematics journal published by Springer. Founded in 1965, the journal publishes English translations of papers from the journal Differentsial'nye Uravneniya (ISSN 0374-0641), which publishes in Russian and focuses on work by scholars in states of the former USSR. The journal is indexed by Mathematical Reviews and Zentralblatt MATH. Its 2009 MCQ was 0.12, and its 2009 impact factor was 0.339.

Usage examples of "differential equations".

In turn you must learn arithmetic, Euclidian geometry, high school algebra, differential and integral calculus, ordinary and partial differential equations, vector calculus, certain special functions of mathematical physics.

It deals with mathematical models that describe a physical system, in a majority of cases through a series of differential equations.

He ended up doing poorly in this area because he had fallen in with a Bulgarian professor named John Vincent Atanasoff and his graduate student, Clifford Berry, who were building a machine that was intended to automate the solution of some especially tedious differential equations.

Treat it as though it were a problem in n-dimensional differential equations, but don't let your subconscious do it alone—.

Treat it as though it were a problem in n-dimensional differential equations, but don't let your subconscious do it alone-get right down there and work with it-do that and you'll have it all!

Before noon, they had set up a series of partial differential equations which would go to the computer at their regular scheduled time to use it, and were drawing up elements of the circuit they wanted.

Hence we are brought to differential equations as embodying causal laws.

Corinth made a swift estimate involving the simultaneous solution of a number of differential equations.

The dynamics of riding a bicycle can be represented as a complicated string of differential equations, the solutions of which will infallibly tell the rider what he should do to avoid falling off when confronted by a given set of conditions—.

His final statement consisted of ten coupled, nonlinear, partial differential equations, relating the curvature of space-time to the presence of matter.

I have a feeling he's wrong in using partial differential equations only.

Where serial ordering gives rise to the perception of change, unfolding in ways that differential equations describe.