In computer science, the ambient calculus is a process calculus devised by Luca Cardelli and Andrew D. Gordon in 1998, and used to describe and theorise...

additions to the family include the π-calculus, the ambient calculus, PEPA, the fusion calculus and the join-calculus. While the variety of existing process...

rewriting into lambda calculus Process calculus, a set of approaches to formulating formal models of concurrent systems Ambient calculus, a family of models...

spi calculus, an extension of the π-calculus for formalized reasoning about cryptographic systems. He and Luca Cardelli invented the ambient calculus for...

music service Ambient (computation), a process calculus Ambient (desktop environment), a MUI-based desktop environment for MorphOS Mark Ambient (1860–1937)...

rewriting into lambda calculus Process calculus, a set of approaches to formulating formal models of concurrent systems Ambient calculus, a family of models...

and thousands injured. Luca Cardelli and Andrew D. Gordon develop ambient calculus. Thomas Callister Hales (almost certainly) proves the Kepler conjecture...

allow one to apply calculus. Any manifold can be described by a collection of charts (atlas). One may then apply ideas from calculus while working within...

spectrum communications, wireless sensor networks, information security, ambient calculus, and cellular networks. Mazzini is an author and co-author of over...

{\displaystyle df(x)=f'(x)dx} ). This allows expressing the fundamental theorem of calculus, the divergence theorem, Green's theorem, and Stokes' theorem as special...

Andrew Gordon, co-designer of Concurrent Haskell, co-inventor of the ambient calculus for reasoning about mobile code, designed SecPAL James Gosling, the...

as smooth manifolds. It uses the techniques of differential calculus, integral calculus, linear algebra and multilinear algebra. The field has its origins...

In mathematics, Schubert calculus is a branch of algebraic geometry introduced in the nineteenth century by Hermann Schubert in order to solve various...

In mathematics, calculus on Euclidean space is a generalization of calculus of functions in one or several variables to calculus of functions on Euclidean...

emergence of infinitesimal calculus in the 17th century. Analytic geometry continues to be a mainstay of pre-calculus and calculus curriculum. Another important...

Designer Beatnik is the only album by English electronic act Dr Calculus, a duo of Stephen Duffy and former Pigbag trombonist Roger Freeman. Released in...

Elwin Bruno Christoffel, and others – as part of the absolute differential calculus. The concept enabled an alternative formulation of the intrinsic differential...

plane and the Euclidean space by methods of differential and integral calculus. Many specific curves have been thoroughly investigated using the synthetic...

require the following properties of this functional calculus: Φ extends the polynomial functional calculus. The spectral mapping theorem holds: σ(f(T)) = f(σ(T))...

Developable surface Nadirashvili surface See also multivariable calculus, list of multivariable calculus topics Manifold Differentiable manifold Smooth manifold...

manifolds are differentiable manifolds; their differentiable structure allows calculus to be done. A Riemannian metric on a manifold allows distances and angles...

In mathematics, particularly multivariable calculus, a surface integral is a generalization of multiple integrals to integration over surfaces. It can...

dimensions add up to the dimension of the ambient space), the condition means that the tangent space to the ambient manifold is the direct sum of the two...

into an ambient vector space R m {\displaystyle \mathbb {R} ^{m}} so that the tangent vectors can "stick out" of the manifold into the ambient space. However...

In vector calculus and physics, a vector field is an assignment of a vector to each point in a space, most commonly Euclidean space R n {\displaystyle...

and that locally describes the curvature of an embedded surface in some ambient space such as Euclidean space. The concept was used by Sophie Germain in...

in most Banach spaces setting there are no orthonormal bases. In vector calculus and physics, a vector field is an assignment of a vector to each point...

an approach also used in Milner's work on the calculus of communicating systems (CCS) and the π-calculus. These early models by Milner and Hoare both had...

a larger space, curvature can be defined extrinsically relative to the ambient space. Curvature of Riemannian manifolds of dimension at least two can...

represent and execute computer programs is also a feature of the lambda calculus, developed by Alonzo Church in the 1930s. However, the first proposal to...