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Polymer Solutions: An Introduction to Physical Properties by Iwao Teraoka,

Polymer Solutions: An Introduction to Physical Properties by Iwao Teraoka,
A broad examination of the physical properties of solutions Polymer Solutions: An Introduction to Physical Properties offers a fresh, inclusive approach to teaching the fundamentals of physical polymer science. Students, instructors, and professionals in polymer chemistry, analytical chemistry, organic chemistry, engineering, materials, and textiles will find Iwao Teraoka’ s text at once accessible and highly detailed in its treatment of the properties of polymers in the solution phase. Teraoka’ s purpose in writing Polymer Solutions is twofold: to familiarize the advanced undergraduate and beginning graduate student with basic concepts, theories, models, and experimental techniques for polymer solutions; and to provide a reference for researchers working in the area of polymer solutions as well as those in charge of chromatographic characterization of polymers. The author’ s incorporation of recent advances in the instrumentation of size-exclusion chromatography, the method by which polymers are analyzed, renders the text particularly topical. Subjects discussed include: Real, ideal, Gaussian, semirigid, and branched polymer chainsPolymer solutions and thermodynamicsStatic light scattering of a polymer solutionDynamic light scattering and diffusion of polymersDynamics of dilute and semidilute polymer solutions Study questions at the end of each chapter not only provide students with the opportunity to test their understanding, but also introduce topics relevant to polymer solutions not included in the main text.With over 250 geometrical model diagrams, Polymer Solutions is a necessary reference for students and for scientists pursuing a broader understanding ofpolymers.



The New Solution Selling
The New Solution Selling
The Powerful and Proven Solution Selling(R) Process, Updated for Today's High-Speed, Higher-Pressure Sales Challenges The original "Solution Selling rewrote the rules for the sales profession. Today, the revolutionary yet practical Solution Selling method remains the primary selling process for salespeople competing in every industry around the world, and in every size of business--from the smallest firms to the largest Fortune 500 corporations. "The New Solution Selling comprehensively updates this proven effective approach to help you succeed with today's no-nonsense markets and buyers. A practical guide designed to provide hands-on value to frontline salespeople as well as sales managers and executives, this step-by-step book shows you how to streamline the sales process by: Understanding your buyers, their situations and, most importantly, their needs Supplying mutually defined solutions to your customers' recognized problems Gaining access to key decision makers Controlling the buying process Defining milestones that can be measured and forecasted Solution Selling first won its well-earned reputation among technology companies. Now "The New Solution Selling shows how the same principles and process may be applied to any business relationship in any industry. This results-based book will show you how to improve your sales performance by first understanding your customers' challenges--and then providing intelligent, accessible, and field-proven solutions to those challenges. "We have put the principles of Solution Selling(R) at the core of our selling process--helping all of our 5,000-strong sales professionals, and thousands of Microsoft's business partners,consistently apply proven sales principles to make a real difference to our customers and meet expectations." The New Solution Selling describes how top-performing salespeople behave, and how this behavior fosters success--for both the customer and the salesperson.



Algebraic solution - The solution of an algebraic equation, often one that seeks zeros of a polynomial, is sometimes said to admit an "algebraic solution" or a "solution in radicals" if function that expresses the solution in terms of the coefficients relies only on addition, subtraction, multiplication, division, and the extraction of roots. The most well-known example is the solution

Viscosity solution - In mathematics, the viscosity solution concept was introduced in the early 1980's by Pierre-Louis Lions and Michael Crandall as a generalization of the classical concept of what is meant by a 'solution' to a partial differential equation (PDE). It has been found that the viscosity solution is the natural solution concept to use in many applications of PDE's, including for example in optimal control (the Hamilton-Jacobi-Bellman equation).

Corner solution - A corner solution is a special solution to an agent's maximization problem in which the quantity of one of the maximized arguments is zero. Whilst a general solution will lie in the interior at the point of tangency between the objective function and the constraint, the corner solution does not exhibit this property.

Singular solution - A singular solution ys(x) of an ordinary differential equation is a solution that is tangent to every solution from the family of general solutions. By tangent we mean that there is a point x where ys(x) = yc(x) and y's(x) = y'c(x) where yc is any general solution.



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