Werezi Extended Catalogue
Delivery in 12 days
2 copies in stock
Delivery Location
Delivery fee: Select location
Delivery in 12 days
Secure
Quality
Fast
This book discusses the Taylor Series Method for numerical solution of initial and boundary value problems. motion of oscillators in phase space, cyclotron motion; Regarding oscillatory motion, the authors present both velocity and displacement of the oscillating particle as functions of time.
This book discusses the Taylor Series Method for numerical solution of initial and boundary value problems. A number of differential equations related to problems in physics have been solved numerically, including radioactive decay; simple harmonic motion; damped harmonic motion; driven damped harmonic motion; motion of oscillators in phase space, cyclotron motion; and differential equations for Hyperbolic functions. In addition, several Hermite polynomials have been reproduced by numerically solving two-point boundary value problems. Regarding oscillatory motion, the authors present both velocity and displacement of the oscillating particle as functions of time. For cyclotron motion, the authors simulate trajectory of electrons in magnetic field in real space. Also, Hermite polynomials H3, H4 and H5 are reproduced by numerically solving two-point boundary value problems.
Get Numerical Solutions Using the Taylor Series Method by Md. Golam Moktadir, Sujaul Chowdhury at the best price and quality guaranteed only at Werezi Africa's largest book ecommerce store. The book was published by Springer Nature Switzerland AG and it has 112 pages.
Our digital collection is currently being curated to ensure the best possible reading experience on Werezi. We'll be launching our Ebooks platform shortly.
Your privacy, your choice
Make Werezi work for you
We use essential cookies for your cart and sign-in. With your permission, optional cookies help us understand how Werezi is used and improve your book recommendations.
Essential cookies are always active. Optional analytics stay off unless you choose Allow all.