Masataka Kawai – författare

This book covers a broad area of STEM discipline, and is written as a textbook for  biology, bioengineering, physical chemistry, electrical engineering, and computer science students. It includes muscle biomechanics, viscoelasticity, chemical kinetics, system analysis, analog and digital electronics, methods for interfacing the experimental apparatus to a computer, programming computers to carry out experiments, and mathematics needed for these operations. Emphasis is given to the essentials, so that a beginner can understand the content, yet the principles can be applied to a variety of advanced systems. This book also includes exercise questions for important equations to be verified. Trying to solve a problem by oneself fosters good thinking, creativity, and independence, which would be essential for exploration of science. You can start from any chapter based on your interest and need and jump around chapters as necessary.

This book is written to help and enable students in how to observe biological specimens in terms of viscosity, mass, elasticity and work producing elements. The observations are related to underlying chemical reactions by means of strain (fractional length change) sensitivity of the reactions, and a theory is developed how to connect these. Their mathematical derivation is complex when three or more states are involved, but a method is presented here to demonstrate how to simplify this complex problem. Basic mathematical solutions that are useful for this book, are presented (Fourier and Laplace transforms, differential equations, matrix operations) together with Fortran programs in the Appendix.

This book is written to help and enable students in how to observe biological specimens in terms of viscosity, mass, elasticity and work producing elements. The observations are related to underlying chemical reactions by means of strain (fractional length change) sensitivity of the reactions, and a theory is developed how to connect these. Their mathematical derivation is complex when three or more states are involved, but a method is presented here to demonstrate how to simplify this complex problem. Basic mathematical solutions that are useful for this book, are presented (Fourier and Laplace transforms, differential equations, matrix operations) together with Fortran programs in the Appendix.