New Research on Thermal Stresses

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Pankaj Thakur – Department of Mathematics, Faculty of Science & Technology, ICFAI University Solan, Himachal Pradesh, India
Jatinder Kaur – DE Chandigarh University Mohali, Punjab, India
Pushap Lata Sharma – Department of Mathematics & Statistics, Himachal Pradesh University, Himachal Pradesh, India

Series: Materials Science and Technologies
BISAC: SCI065000; TEC021000
DOI: https://doi.org/10.52305/MHVY6741

Dive into the area of thermal stress analysis with New Research in Thermal Problems, a must-have tool for engineers, researchers, and students. This book is a treasure trove of valuable insights, offering a profound comprehension of the subject matter and meeting the unique demands of professionals across diverse fields. With its interdisciplinary approach, it masterfully blends theory and practical application, rendering it an invaluable resource suitable for both novices and seasoned experts.  The book’s content is self-contained, enabling readers to grasp fundamental principles before delving into more intricate topics. The authors have thoughtfully organized a gradual learning path, presenting a step-by-step exploration of thermal analysis across various problem domains. From foundational concepts to advanced techniques, this book encompasses a wide spectrum of subjects, including mathematical models, numerical methods, and the experimental validation of results, complete with illustrative graphical representations. Whether you are scrutinizing the thermal behavior of materials or probing temperature fluctuations on structural integrity, New Research in Thermal Problems equips you with the information and tools essential for addressing real-world challenges encountered by engineers across diverse industries. Unearth the significant insights and cutting-edge research in the ever-evolving field of thermal.

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Table of Contents

Preface

Chapter 1. Mathematical Model of Thermal Stress Induced Strengthening in Porous Composites
Ladislav Ceniga, DSc
Institute of Materials Research, Slovak Academy of Sciences, Kosice, Slovak Republic, EU

Chapter 2. Analytical Solution to the Three-Dimensional Problem on the Thermal Stress of Composite Plates and Shallow Shells in the Presence of an Internal Heat Source
Alexandr V. Marchuk, DSc
Department of Strength of Materials and Engineering Science, National Transport University, Kiev, Ukraine

Chapter 3. Mechanical Deformation of a Non-Homogeneous Micro Elongated Thermo-Elastic Medium

Praveen Ailawalia¹, PhD and Anchal Sharma², MSc
¹Department of Mathematics, University Institute of Sciences, Chandigarh University, Gharuan, Mohali, Punjab, India
²Department of Mathematics, Maharishi Markandeshwar (Deemed to be University), Mullana, Ambala, Haryana, India

Chapter 4. A Study of Jeffrey Nanofluid with Internal Heat Source in a Porous Medium: Exploring Realistic Thermal Convection
Kavita¹, PhD, Veena Sharma², PhD, and Dinesh Bhatia³, PhD
¹Department of Mathematics, Vallabh Government College Mandi, District Mandi, Himachal Pradesh, India
²Department of Mathematics and Statistics, Himachal Pradesh University, Shimla, Himachal Pradesh, India
Department of Textile Engineering, Jawaharlal Nehru Government Engineering College, Sundernagar, Mandi, Himachal Pradesh, India

Chapter 5. Upadhyaya Transform for Solving Steady Heat Transfer Problems
Dinesh Thakur¹, PhD and Sunil Kumar², MSc
¹Department of Mathematics, Bahra University, Waknaghat, District Solan, H.P., India
²Department of Mathematics, Dr. B. R. Ambedkar National Institute of Technology, Jalandhar, Punjab, India

Chapter 6. Effect of Suspended Particles on the Thermal Convection in Jeffrey Fluid in a Darcy-Brinkman Porous Medium
Pushap Lata Sharma¹, PhD, Vinod Kumar¹, MSc, Deepak Bains¹, MSc, Praveen Lata¹, MPhil, Ajit Kumar¹, MSc, and Pankaj Thakur², PhD,
¹Department of Mathematics and Statistics, Himachal Pradesh University, Shimla, India
²Faculty of Science and Technology, ICFAI University Baddi, District Solan, India

Chapter 7. Double Diffusive Convection in a Rotating Compressible Walters’ (model B’) Viscoelastic Fluid Saturating a Porous Medium
Promila Devi¹, MPhil, Sanjeev Kumar², PhD, and Sita Ram Sharma¹, PhD
¹Chitkara University School of Engineering and Technology, Himachal Pradesh, India
²Department of Mathematics, Government College Palampur, Himachal Pradesh, India

Index

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