Robert Watts – författare

Whether you are beginning a teacher education course or embarking on a career in teaching, this introductory textbook provides comprehensive information on how to meet the standards for the effective teaching of art and design in foundation and primary settings.   The authors offer comprehensive guidance on everything from reflecting on your own subject knowledge as a teacher to organizing the classroom, planning your lessons, using a variety of art processes and using artists'' work in your teaching.

Whether you are beginning a teacher education course or embarking on a career in teaching, this introductory textbook provides comprehensive information on how to meet the standards for the effective teaching of art and design in foundation and primary settings.   The authors offer comprehensive guidance on everything from reflecting on your own subject knowledge as a teacher to organizing the classroom, planning your lessons, using a variety of art processes and using artists'' work in your teaching.

Are you an emerging practitioner in the field of school social work? Are you new to the field and wondering, "where do I start, do I know enough, or how do I use my social work training in this specific field?" If you are searching for ideas on these questions, then this text is for you.School Social Work: Engaging Social Justice and Racial Equity from Practitioners' Perspectives is a compendium of articles written by a diverse group of experienced school social work practitioners and educators. We have combined our collective practice wisdom with research-derived evidence to provide practical guidance to both new and experienced school social workers. We address the California Commission on Teacher Credentialing, Performance Expectations for the Pupil Personnel Services Credential in School Social Work and Child Welfare and Attendance as well as the Council on Social Work Education, EPAS Competencies by focusing on the needs for social justice and equity for the most vulnerable children in our schools.While our focus is mainly on the diverse needs of children in California and the legal codes that impact them, this material will be very informative to school social work practitioners across the country. We address a range of topics from trauma-informed care, alternative disciplinary practices, group work, ethics, attendance, suicide and psychological crisis response, and family, teacher and community engagement. Furthermore, we focus on various vulnerable and underserved groups of children, including Native Americans, youth in need of Special Education, LGBTQ, Foster and unhoused youth, pre-school children, newcomers, and gang-affiliated youth. Our intent is for our material to help school social workers address the systemic needs of schools to create a more equitable and nurturing learning environment for all children.

With approximately 16,000 students beginning primary teacher education in the UK each year, and each of those being expected to teach art and design, this pioneering volume provides a renewed emphasis on ideas, issues and research in art and design education in the primary and early years phases. It gathers together work from internationally recognised authors, providing a critical framework to underpin current and developing practice in primary art and design education in the UK and worldwide.Through in-depth exploration of debates that have taken place worldwide amongst art educators, it provides a critical framework to underpin current and developing practice. Herne’s edited collection is a welcome addition to art and design education and will be of interest to all those involved in primary art and design education, whether teachers, trainees, post-graduate students or academics.

The Second Edition of this popular book on practical mathematics for engineers includes new and expanded chapters on perturbation methods and theory. This is a book about linear partial differential equations that are common in engineering and the physical sciences. It will be useful to graduate students and advanced undergraduates in all engineering fields as well as students of physics, chemistry, geophysics and other physical sciences and professional engineers who wish to learn about how advanced mathematics can be used in their professions. The reader will learn about applications to heat transfer, fluid flow and mechanical vibrations. The book is written in such a way that solution methods and application to physical problems are emphasized. There are many examples presented in detail and fully explained in their relation to the real world. References to suggested further reading are included. The topics that are covered include classical separation of variables and orthogonal functions, Laplace transforms, complex variables and Sturm-Liouville transforms. This second edition includes two new and revised chapters on perturbation methods, and singular perturbation theory of differential equations. Table of Contents: Partial Differential Equations in Engineering / The Fourier Method: Separation of Variables / Orthogonal Sets of Functions / Series Solutions of Ordinary Differential Equations / Solutions Using Fourier Series and Integrals / Integral Transforms: The Laplace Transform / Complex Variables and the Laplace Inversion Integral / Solutions with Laplace Transforms / Sturm-Liouville Transforms / Introduction to Perturbation Methods / Singular Perturbation Theory of Differential Equations / Appendix A: The Roots of Certain Transcendental Equations

The Second Edition of this popular book on practical mathematics for engineers includes new and expanded chapters on perturbation methods and theory. This is a book about linear partial differential equations that are common in engineering and the physical sciences. It will be useful to graduate students and advanced undergraduates in all engineering fields as well as students of physics, chemistry, geophysics and other physical sciences and professional engineers who wish to learn about how advanced mathematics can be used in their professions. The reader will learn about applications to heat transfer, fluid flow and mechanical vibrations. The book is written in such a way that solution methods and application to physical problems are emphasized. There are many examples presented in detail and fully explained in their relation to the real world. References to suggested further reading are included. The topics that are covered include classical separation of variables and orthogonal functions, Laplace transforms, complex variables and Sturm-Liouville transforms. This second edition includes two new and revised chapters on perturbation methods, and singular perturbation theory of differential equations. Table of Contents: Partial Differential Equations in Engineering / The Fourier Method: Separation of Variables / Orthogonal Sets of Functions / Series Solutions of Ordinary Differential Equations / Solutions Using Fourier Series and Integrals / Integral Transforms: The Laplace Transform / Complex Variables and the Laplace Inversion Integral / Solutions with Laplace Transforms / Sturm-Liouville Transforms / Introduction to Perturbation Methods / Singular Perturbation Theory of Differential Equations / Appendix A: The Roots of Certain Transcendental Equations

This is a book about linear partial differential equations that are common in engineering and the physical sciences. It will be useful to graduate students and advanced undergraduates in all engineering fields as well as students of physics, chemistry, geophysics and other physical sciences and professional engineers who wish to learn about how advanced mathematics can be used in their professions. The reader will learn about applications to heat transfer, fluid flow, and mechanical vibrations. The book is written in such a way that solution methods and application to physical problems are emphasized. There are many examples presented in detail and fully explained in their relation to the real world. References to suggested further reading are included. The topics that are covered include classical separation of variables and orthogonal functions, Laplace transforms, complex variables, and Sturm-Liouville transforms.