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This highly readable book aims to ease the many challenges of starting undergraduate research. It accomplishes this by presenting a diverse series of self-contained, accessible articles which include specific open problems and prepare the reader to tackle them with ample background material and references. Each article also contains a carefully selected bibliography for further reading. The content spans the breadth of mathematics, including many topics that are not normally addressed by the undergraduate curriculum (such as matroid theory, mathematical biology, and operations research), yet have few enough prerequisites that the interested student can start exploring them under the guidance of a faculty member. Whether trying to start an undergraduate thesis, embarking on a summer REU, or preparing for graduate school, this book is appropriate for a variety of students and the faculty who guide them.
This practical volume provides a thorough introduction to conducting and critically reading research in technical communication, complete with exemplars of research articles for study. Offering a solid grounding in the research underpinnings of the technical communication field, this resource has been developed for use in master’s level and upper-division undergraduate research methods courses in technical and professional communication.
This volume provides accessible and self-contained research problems designed for undergraduate student projects, and simultaneously promotes the development of sustainable undergraduate research programs. The chapters in this work span a variety of topical areas of pure and applied mathematics and mathematics education. Each chapter gives a self-contained introduction on a research topic with an emphasis on the specific tools and knowledge needed to create and maintain fruitful research programs for undergraduates. Some of the topics discussed include:• Disease modeling• Tropical curves and surfaces• Numerical semigroups• Mathematics EducationThis volume will primarily appeal to undergraduate students interested in pursuing research projects and faculty members seeking to mentor them. It may also aid students and faculty participating in independent studies and capstone projects.
Thousands of public relations (PR) students and professionals have relied on this authoritative text to understand the key role of research in planning and evaluating PR campaigns. Revised and expanded to reflect today's emphasis on standards-based practice, the third edition has a heightened emphasis on setting baselines, creating benchmarks, and assessing progress. Stacks presents step-by-step guidelines for using a wide range of qualitative and quantitative methods to track output, outtakes, and outcomes, and shows how to present research findings clearly to clients. Every chapter features review questions and a compelling practice problem. PowerPoint slides for use in teaching are provided at the companion website. Instructors requesting a desk copy also receive a supplemental Instructor's Manual with a test bank, suggested readings, and case studies. New to This Edition: *Chapter on standardization, moving beyond the prior edition's focus on best practices. *Chapter on different types of data sets, with attention to the advantages and disadvantages of using Big Data. *Addresses the strategic use of key performance indicators. *Covers the latest content analysis software. Pedagogical Features: *Each chapter opens with a chapter overview and concludes with review questions. *End-of-chapter practice problems guide readers to implement what they have learned in a PR project. *Appendix provides a dictionary of public relations measurement and research terms. *Supplemental Instructor's Manual and PowerPoint slides.
This book consists of two parts. The first is devoted to an introduction to basic concepts in algebraic geometry: affine and projective varieties, some of their main attributes and examples. The second part is devoted to the theory of curves: local properties, affine and projective plane curves, resolution of singularities, linear equivalence of divisors and linear series, Riemann–Roch and Riemann–Hurwitz Theorems. The approach in this book is purely algebraic. The main tool is commutative algebra, from which the needed results are recalled, in most cases with proofs. The prerequisites consist of the knowledge of basics in affine and projective geometry, basic algebraic concepts regarding rings, modules, fields, linear algebra, basic notions in the theory of categories, and some elementary point–set topology. This book can be used as a textbook for an undergraduate course in algebraic geometry. The users of the book are not necessarily intended to become algebraic geometers but may be interested students or researchers who want to have a first smattering in the topic. The book contains several exercises, in which there are more examples and parts of the theory that are not fully developed in the text. Of some exercises, there are solutions at the end of each chapter.
A Research Primer for Communication Sciences and Disorders addresses the most current topics in research, presents them clearly for students and practitioners, focuses on getting research evidence into practice, directs students and instructors to additional resources, and provides many case examples and study questions. The book is ideal for face-to-face classroom teaching or distance-learning courses. FEATURES: Each chapter begins with a word definition that introduces each chapter's key theme, and is referred to throughout the chapter in notes and boxes which highlight technology and other areas of interest. Case studies which illustrate relevant concepts and approaches to research open each chapter. Student Reflection Questions, Activities and Exercises designed to encourage critical thinking and independent research appear in each chapter. Includes an entire chapter devoted to introducing evidence-based practice issues, and continues to consistently enforce an evidence-based practice approach to research and practice. Designed for either classroom or distance learning, and including both basic and advanced content, this book is easily used independently by distance learners or in the classroom at the undergraduate, graduate, and doctoral level.
This practical text shows students how to critique social research in a simple, hands-on manner. Designed for use in conjunction with a core research methods text, it guides students through each element of a research article, thereby helping them to develop the analytical tools and critical thinking skills they need to make an informed assessment of the research study they are critiquing.
The subject of real analytic functions is one of the oldest in mathe matical analysis. Today it is encountered early in ones mathematical training: the first taste usually comes in calculus. While most work ing mathematicians use real analytic functions from time to time in their work, the vast lore of real analytic functions remains obscure and buried in the literature. It is remarkable that the most accessible treatment of Puiseux's theorem is in Lefschetz's quite old Algebraic Geometry, that the clearest discussion of resolution of singularities for real analytic manifolds is in a book review by Michael Atiyah, that there is no comprehensive discussion in print of the embedding prob lem for real analytic manifolds. We have had occasion in our collaborative research to become ac quainted with both the history and the scope of the theory of real analytic functions. It seems both appropriate and timely for us to gather together this information in a single volume. The material presented here is of three kinds. The elementary topics, covered in Chapter 1, are presented in great detail. Even results like a real ana lytic inverse function theorem are difficult to find in the literature, and we take pains here to present such topics carefully. Topics of middling difficulty, such as separate real analyticity, Puiseux series, the FBI transform, and related ideas (Chapters 2-4), are covered thoroughly but rather more briskly.
Self-Study of Teaching Practices is an excellent introduction to the field of self-study research and practice. This student- and teacher-friendly primer provides a comprehensive review and synthesis of the self-study literature, complete with guidelines and examples of cutting-edge self-study methods. It addresses four central areas of self-study of teaching practices: purposes, foundations, nature, and guidelines for practice. School-based and university-based teachers interested in rethinking and reframing their instructional methods will benefit from reading this book and assigning it in the classroom. This primer, which includes glossaries and references, is an invaluable resource for undergraduate and graduate education students searching for guidelines to develop and improve their teaching practice.
"The book provides a reference point for beginning educational researchers to grasp the most pertinent elements of designing and conducting research..." —Megan Tschannen-Moran, The College of William & Mary Quantitative Research in Education: A Primer, Second Edition is a brief and practical text designed to allay anxiety about quantitative research. Award-winning authors Wayne K. Hoy and Curt M. Adams first introduce readers to the nature of research and science, and then present the meaning of concepts and research problems as they dispel notions that quantitative research is too difficult, too theoretical, and not practical. Rich with concrete examples and illustrations, the Primer emphasizes conceptual understanding and the practical utility of quantitative methods while teaching strategies and techniques for developing original research hypotheses. The Second Edition includes suggestions for empirical investigation and features a new section on self-determination theory, examples from the latest research, a concluding chapter illustrating the practical applications of quantitative research, and much more. This accessible Primer is perfect for students and researchers who want a quick understanding of the process of scientific inquiry and who want to learn how to effectively create and test ideas.