An Analog Electronics Companion Basic Circuit Design for Engineers and Scientists

類似書籍推薦給您

Engineers and scientists frequently have to get involved in electronic circuit design even though it may not be their specialty. Writing for the inexperienced designer, Hamilton begins by reviewing the basic mathematics and physics needed to understand circuit design. He then goes on to discuss individual components (resistors, capacitors etc.) and commonly encountered circuit elements such as differentiators, oscillators, filters and couplers. A major bonus is the inclusion of a CD with the student edition of the PSpice simulation software, together with models of most of the circuits covered.

Geometric Gems: An Appreciation for Geometric Curiosities - Volume III: The Wonders of Circles (1版)

類似書籍推薦給您

【簡介】 Our physical world is embedded in a geometric environment. Plane geometry has many amazing wonders beyond those that are briefly touched on at school. The circle, one of the basic aspects of geometry, has a plethora of unexpected curiosities, which the authors present in an easily understandable fashion requiring nothing more than the very basics of school geometry to appreciate these curiosities and their justifications or proofs.The book is intended to be widely appreciated by a general readership, whose love for geometry should be greatly enhanced through exploring these many unexpected relationships. Geometric Gems is also suitable for mathematics teachers, to enhance the education of their students with these highly motivating circle properties.

An Introduction to Gravity (1版)

類似書籍推薦給您

【簡介】 Why can't you take Newtonian gravity, add special relativity, and build a relativistic theory of gravity that matches the predictions of our accepted theory, Einstein's general relativity? Ideal for a

An Introduction to General Relativity and Cosmology (2版)

類似書籍推薦給您

【簡介】 Experts Plebański and Krasiński provide a thorough introduction to the tools of general relativity and relativistic cosmology. Assuming familiarity with advanced calculus, classical mechanics, electrodynamics and special relativity, the text begins with a short course on differential geometry, taking a unique top-down approach. Starting with general manifolds on which only tensors are defined, the covariant derivative and affine connection are introduced before moving on to geodesics and curvature. Only then is the metric tensor and the (pseudo)-Riemannian geometry introduced, specialising the general results to this case. The main text describes relativity as a physical theory, with applications to astrophysics and cosmology. It takes the reader beyond traditional courses on relativity through in-depth descriptions of inhomogeneous cosmological models and the Kerr metric. Emphasis is given to complete and clear derivations of the results, enabling readers to access research articles published in relativity journals.