1.

Record Nr.

UNINA9910452559303321

Autore

Kottler Jeffrey A

Titolo

Change : what really leads to lasting personal transformation / / Jeffrey A. Kottler

Pubbl/distr/stampa

Oxford : , : Oxford University Press, , [2014]

©2014

ISBN

0-19-086685-3

0-19-998140-X

0-19-998139-6

Descrizione fisica

1 online resource (374 p.)

Disciplina

155.2/5

Soggetti

Change (Psychology)

Electronic books.

Lingua di pubblicazione

Inglese

Formato

Materiale a stampa

Livello bibliografico

Monografia

Note generali

Description based upon print version of record.

Nota di bibliografia

Includes bibliographical references and index.

Nota di contenuto

Cover; Contents; Acknowledgments; Preface; Chapter 1 The Mystery of Change; Chapter 2 Obstacles and Challenges That Compromise Efforts to Change; Chapter 3 When Lives Are Transformed; Chapter 4 Life-Changing Stories; Chapter 5 The Benefits of Hitting Bottom; Chapter 6 Growth Through Trauma; Chapter 7 Changing in Psychotherapy; Chapter 8 Transformative Travel and Spiritual Journeys; Chapter 9 Moments of Clarity That Change Everything; Chapter 10 Reducing Stress and Facing Fears; Chapter 11 Creating Meaning and Happiness; Chapter 12 Changing People's Lives While Transforming Your Own

Chapter 13 Soliciting Support and Resolving Conflicts in RelationshipsChapter 14 Why Changes Don't Often Last; Notes; Index; A; B; C; D; E; F; G; H; I; J; K; L; M; N; O; P; Q; R; S; T; U; V; W; X; Y; Z

Sommario/riassunto

Change is often a mystery, one that baffles doctors, therapists, teachers, coaches, parents-and especially those of us who struggle to alter bad habits or simply make lasting improvements in our lives. Why do we suddenly change for the better after years of failed efforts? Why do some of us never escape our self-destructive behaviors, even when we desperately want to? What is it that most reliably and effectively produces growth, learning and development that persist over time? In



this vividly written volume, psychotherapist Jeffrey Kottler weaves together inspiring stories and the latest rese

2.

Record Nr.

UNISA996418278603316

Titolo

Trigonometric Sums and Their Applications [[electronic resource] /] / edited by Andrei Raigorodskii, Michael Th. Rassias

Pubbl/distr/stampa

Cham : , : Springer International Publishing : , : Imprint : Springer, , 2020

ISBN

3-030-37904-3

Edizione

[1st ed. 2020.]

Descrizione fisica

1 online resource (X, 311 p. 4 illus., 3 illus. in color.)

Disciplina

512.7

Soggetti

Difference equations

Functional equations

Harmonic analysis

Functional analysis

Functions of complex variables

Functions of real variables

Difference and Functional Equations

Abstract Harmonic Analysis

Functional Analysis

Functions of a Complex Variable

Real Functions

Lingua di pubblicazione

Inglese

Formato

Materiale a stampa

Livello bibliografico

Monografia

Nota di contenuto

On a category of cotangent sums related to the Nyman-Beurling criterion for the Riemann Hypothesis -- Recent Progress in the study of polynomials with constrained coefficients -- Classes of Nonnegative Sine  -- Inequalities for weighted trigonometric sums -- Norm Inequalities for Generalized Laplace Transforms -- On Marcinkiewicz-Zygmund Inequalities at Hermite Zeros and their Airy Function Cousins -- The maximum of cotangent sums related to the Nyman-Beurling criterion for the Riemann Hypothesis -- Double-sided Taylor's



approximations and their applications in theory of trigonometric inequalities -- Double-sided Taylor's approximations and their applications in theory of trigonometric inequalities -- The second moment of the first derivative of Hardy's Z-function -- Dedekind and Hardy Type Sums and Trigonometric Sums Induced by Quadrature Formulas -- On a Half-Discrete Hilbert-Type Inequality in the Whole Plane with the Kernel of Hyperbolic Secant Function Related to the Hurwitz Zeta Function -- A remark on sets with small Wiener norm -- Order estimates of best orthogonal trigonometric approximations of classes of infinitely differentiable functions -- Equivalent Conditions of a Reverse Hilbert-Type Integral Inequality with the Kernel of Hyperbolic Cotangent Function Related to the Riemann zeta Function.

Sommario/riassunto

This volume presents in a unified manner both classic as well as modern research results devoted to trigonometric sums. Such sums play an integral role in the formulation and understanding of a broad spectrum of problems which range over surprisingly many and different research areas. Fundamental and new developments are presented to discern solutions to problems across several scientific disciplines. Graduate students and researchers will find within this book numerous examples and a plethora of results related to trigonometric sums through pure and applied research along with open problems and new directions for future research.