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Point Process Calculus in Time and Space

components of point process calculus, the martingale calculus and the Palm calculus, it aims to develop the computational skills needed for the study;

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A Tour of the Calculus

Exploring the mathematical process of the calculus, a layperson's tour covers its principles including the Mean Value Theorem while;

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Spinors and Space-Time

In the two volumes that comprise this work Roger Penrose and Wolfgang Rindler introduce the calculus of 2-spinors and the theory;

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Brownian Motion and Stochastic Calculus

of both a martingale and a Markov process with continuous paths. In this context, the theory of stochastic integration and stochastic calculus;

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The Finite Element Method for Initial Value Problems

decoupled finite element methods for IVPs. Space-time operator classification, space-time methods of approximation, and space-time calculus;

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Numerical Methods

This multi-volume handbook is the most up-to-date and comprehensive reference work in the field of fractional calculus and its numerous;

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Spinors and Space-Time

This volume introduces and systematically develops the calculus of 2-spinors. This is the first detailed exposition of this technique which;

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Elements of Tensor Calculus

point spaces, tensor algebra, curvilinear coordinates in Euclidean space, and Riemannian spaces. Part II examines the use of tensors;

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Fundamentals of Tensor Calculus for Engineers with a Primer on Smooth Manifolds

This book presents the fundamentals of modern tensor calculus for students in engineering and applied physics, emphasizing those aspects;

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Space in Weak Propositional Proof Systems

in the literature before this work and one focused on space in resolution, and the author then moves on to polynomial calculus and its space;

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Space in Weak Propositional Proof Systems

in the literature before this work and one focused on space in resolution, and the author then moves on to polynomial calculus and its space;

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Real Analysis

is devoted to real analysis. From one point of view, it presents the infinitesimal calculus of the twentieth century with the ultimate integral;

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Fractional and Multivariable Calculus

This textbook presents a rigorous approach to multivariable calculus in the context of model building and optimization problems. This;

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Flat & Curved Space-Times P

special relativity effects of time dilation, length contraction, and the relativity of simultaneity. Bondi's k-calculus is introduced as a simple;

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Malliavin Calculus At Saint-Flour

in the study of asymptotics.- Nualart, David: Analysis on Wiener space and anticipating stochastic calculus.;

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Multi-Variable Calculus

-dimensional space, partial derivatives, maximum/minimum, multiple integrals and vector calculus as well as a chapter for ODE. All the chapters are;

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Calculus and Analysis in Euclidean Space

subjects, providing a conceptual approach to multivariable calculus closely supported by the structure and reasoning of analysis. The setting;

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Advanced Calculus

elementary and intermediate calculus and features discussions of elementary-point set theory, and properties of continuous functions.;

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Time-Space Compression

If geography is the study of how human beings are stretched over the earth's surface, a vital part of that process is how we know and feel;

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Calculus with Applications

Calculus is a branch of mathematics that explores variables and how they change by looking at them in infinitely small pieces called;

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Multivariable Calculus and Differential Geometry

multivariable calculus, linear algebra, and basic analysis. An intuitive approach and a minimum of prerequisites make it a valuable companion for;

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Causality, Measurement Theory and the Differentiable Structure of Space-Time

is as meaningful in quantum mechanics as it is in classical mechanics, and that it is impossible to tell whether the differential calculus is a;

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Causality, Measurement Theory and the Differentiable Structure of Space-Time

is as meaningful in quantum mechanics as it is in classical mechanics, and that it is impossible to tell whether the differential calculus is a;

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Calculus in Vector Spaces

Calculus in Vector Spaces addresses linear algebra from the basics to the spectral theorem and examines a range of topics in multivariable;

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Fractional Calculus with Applications for Nuclear Reactor Dynamics

calculus and the numerical solution for fractional neutron point kinetic equation (FNPKE), introduces the technique for efficient and accurate;

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Fractional Calculus with Applications for Nuclear Reactor Dynamics

calculus and the numerical solution for fractional neutron point kinetic equation (FNPKE), introduces the technique for efficient and accurate;

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Geometrical Lectures of Isaac Barrow

, published as Lectiones Geometricae, contains the important work on tangents that formed the starting point of Newton's work on the calculus.A;

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