Thư viện số
Giáo trình, tài liệu tham khảo và tài nguyên học tập mở.
Nguồn ngoài
Introductory Dynamics
Peter G. Steeneken · Delft University of Technology
Có trong mục lục: 3.05: Vector functions fields and calculus
Nguồn ngoài
Electric Circuits V - References
Tony R. Kuphaldt · Bellingham Technical College
Có trong mục lục: 06: Calculus Reference · 6.11: Definite Integrals and the Fundamental Theorem of Calculus
Nguồn ngoài
Applied Linear Algebra and Differential Equations
Jeffrey R. Chasnov · Hong Kong University of Science and Technology
Có trong mục lục: 4.04: Use of Determinants in Vector Calculus
Nguồn ngoài
Lebesgue Integration on Time Scales
Svetlin G. Georgiev · Sorbonne University, Paris, France
Có trong mục lục: 13: The Fundamental Theorem of Calculus
Nguồn ngoài
Math 4: Differential Equations (Dinh)
Hung Dinh · Chabot College
Có trong mục lục: 9.1.07: The Fundamental Theorem of Calculus
Nguồn ngoài
Electricity and Magnetism with Applications to Amateur Radio and Wireless Technology
Ronald Kumon · Kettering University
This textbook provides a calculus-based introduction to electricity and magnetism with an emphasis on applications to amateur radio and wireless technology.
Nguồn ngoài
Thermodynamics and Chemistry
Howard DeVoe · University of Maryland
Có trong mục lục: 1.02: Quantity Calculus · 15.05: Appendix E- Calculus Review
Nguồn ngoài
Mathematical Methods
Pamini Thangarajah · Mount Royal University
Có trong mục lục: 5.2: Calculus of Vector-Valued Functions · 9: Vector Calculus
Nguồn ngoài
Statistical Mechanics
Daniel F. Styer · Oberlin College
Có trong mục lục: 3.04: Multivariate Calculus
Nguồn ngoài
PHIL 300: Introduction to Philosophy
Bauer · Folsom Lake College
Có trong mục lục: 7.1.06: Hedonic Calculus
Nguồn ngoài
Differential Equations
Jeffrey R. Chasnov · Hong Kong University of Science and Technology
Có trong mục lục: 1.07: The Fundamental Theorem of Calculus
Nguồn ngoài
Elementary Differential Equations with Boundary Values Problems
William F. Trench · Trinity University
This text is written for students in science, engineering, and mathematics who have completed calculus through partial differentiation.
Nguồn ngoài
Electric Circuits I Direct Current
Tony R. Kuphaldt · Bellingham Technical College
Có trong mục lục: 13.02: Capacitors and Calculus · 15.02: Inductors and Calculus
Nguồn ngoài
Introduction to the Modeling and Analysis of Complex Systems
Hiroki Sayama · Binghamton University, State University of New York
Có trong mục lục: 13.02: Fundamentals of Vector Calculus
Nguồn ngoài
Variational Principles in Classical Mechanics
Douglas Cline · University of Rochester
Có trong mục lục: 05: Calculus of Variations · 5.01: Introduction to the Calculus of Variations · 5.08: Generalized coordinates in Variational Calculus
Nguồn ngoài
Differential Equations for Engineers
Jiří Lebl · Oklahoma State University
A one semester first course on differential equations, aimed at engineering students. Prerequisite for the course is the basic calculus sequence.
Nguồn ngoài
Introduction to Partial Differential Equations
Russell Herman · University of North Carolina Wilmington
Có trong mục lục: 11: A - Calculus Review - What Do I Need to Know From Calculus? · 11.01: What Do I Need To Know From Calculus
Nguồn ngoài
An Introduction to Matlab and Mathcad
Troy Siemers · Virginia Military Institute
Có trong mục lục: 17: Mathcad Calculus and Symbolics · 17.01: Calculus
Nguồn ngoài
Math 420: Differential Equations
Ron Breitenbach · Cosumnes College
This text is written for students in science, engineering, and mathematics who have completed single variable calculus. This course will cover the theory and the applications of the solutions of ordinary differential equations and systems of ordinary differential equations. The course will introduce students to various topics useful in the solution of differential equations including power series, Laplace transforms, matrices, eigenvalues and eigenvectors, and numerical methods.
Nguồn ngoài
Conservation Laws, Newton's Laws, and Kinematics 2e
Christopher Duston · Merrimack College
Có trong mục lục: 14.06: Vector Calculus