A University Algebra
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Studies in Chemical Dynamics
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New Plane and Solid Geometry
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Elementary Illustrations of the Differential and Integral Calculus
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An Elementary Treatise on Partial Differential Equations, Designed for the use of Students in the Un
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Elementary Geometry
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Mathematics for Engineering Students
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A Treatise on Plane Trigonometry
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Grundz羹ge der Differential- und Integralrechnung
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Geometrical Investigation of the Formation of Images in Optical Instruments
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Plane and Solid Geometry
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Elementary Geometry
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A University Algebra
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A Course in Mathematical Analysis
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Elementary Illustrations of the Differential and Integral Calculus
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Dimensional Analysis
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A Course in Mathematical Analysis; Volume 2
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A Treatise on Plane and Spherical Trigonometry
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A Course of Plane Geometry for Advanced Students, Part II
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The Bible Reader's Aids ..
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A First Course in Graph Theory and Combinatorics
This book discusses the origin of graph theory from its humble beginnings in recreational mathematics to its modern setting or modeling communication networks, as is evidenced by the World Wide Web graph used by many Internet search engines. The second edition of the book includes recent developments in the theory of signed adjacency matrices involving the proof of sensitivity conjecture and the theory of Ramanujan graphs. In addition, the book discusses topics such as Pick's theorem on areas of lattice polygons and Graham-Pollak's work on addressing of graphs. The concept of graph is fundamental in mathematics and engineering, as it conveniently encodes diverse relations and facilitates combinatorial analysis of many theoretical and practical problems. The text is ideal for a one-semester course at the advanced undergraduate level or beginning graduate level.
Plane and Solid Geometry
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Principles of Setting-Out, Securing and Tooling Operations for Engineering Students and Apprentices and Students in Manual Training--Metal Work
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Linear Groups, With an Exposition of the Galois Field Theory
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Differential and Integral Calculus
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Calculus
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Symmetries and Applications of Differential Equations
This book is about Lie group analysis of differential equations for physical and engineering problems. The topics include: -- Approximate symmetry in nonlinear physical problems -- Complex methods for Lie symmetry analysis -- Lie group classification, Symmetry analysis, and conservation laws -- Conservative difference schemes -- Hamiltonian structure and conservation laws of three-dimensional linear elasticity -- Involutive systems of partial differential equations This collection of works is written in memory of Professor Nail H. Ibragimov (1939-2018). It could be used as a reference book in differential equations in mathematics, mechanical, and electrical engineering.
New Plane and Spherical Trigonometry, Surveying and Navigation, Teachers' Edition
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A Long Way From Euclid
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Report On The Census Of Porto Rico, 1899
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Statistical View Of The Population Of The United States From 1790 To 1830, Inclusive
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Anatomical Terminology With Special Reference to the BNA
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Variations on a Theme of Borel
In the middle of the last century, after hearing a talk of Mostow on one of his rigidity theorems, Borel conjectured in a letter to Serre a purely topological version of rigidity for aspherical manifolds (i.e. manifolds with contractible universal covers). The Borel conjecture is now one of the central problems of topology with many implications for manifolds that need not be aspherical. Since then, the theory of rigidity has vastly expanded in both precision and scope. This book rethinks the implications of accepting his heuristic as a source of ideas. Doing so leads to many variants of the original conjecture - some true, some false, and some that remain conjectural. The author explores this collection of ideas, following them where they lead whether into rigidity theory in its differential geometric and representation theoretic forms, or geometric group theory, metric geometry, global analysis, algebraic geometry, K-theory, or controlled topology.
Mathematical and Physical Papers; Volume 2
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Differential Equations with Applications and Historical Notes
Designed for an introductory course on differential equations, this book uses explicit explanation to ensure students fully comprehend the subject matter. Emphasizing modeling and applications, the third edition of this classic text presents a substantial new section on Gauss's bell curve and improves coverage of Fourier analysis, numerical meth
Quaternions and Projective Geometry
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Le癟ons sur la Th矇orie des Fonctions
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