×
Reviews 4.9/5 Order Now

Matlab Program to Implement Bessel Functions Assignment Solution

June 14, 2024
Prof. Kai Turnbull
Prof. Kai
🇬🇧 United Kingdom
Programming
Prof. Kai Turnbull, a distinguished Programming Assignment Expert, earned his Ph.D. from the University of Oxford, UK. With 15 years of experience, he's renowned for his expertise in crafting precise and innovative programming solutions.
Key Topics
  • Instructions
    • Objective
  • Requirements and Specifications
Tip of the day
Always start by understanding the problem’s constraints and expected input/output. Choose the most efficient algorithm by comparing time and space complexities—this ensures your solution is both correct and optimized.
News
Eclipse Theia IDE: Introduced Theia AI, an open, adaptable AI coding assistant, enhancing the learning experience by integrating AI capabilities directly into the development environment. ​

Instructions

Objective

Write a program to implement bessel functions in matlab.

Requirements and Specifications

program-to-implement-bessel-functions-in-matlab
program-to-implement-bessel-functions-in-matlab 1 (1)
program-to-implement-bessel-functions-in-matlab 2 (1)
program-to-implement-bessel-functions-in-matlab 3

Source Code

BESSEL PRINCIPAL function J = besselprincipal(n, z, terms) z = double(z); result = 0; for k = 0:terms denom = (factorial(k).*gamma(n+k+1)); if denom ~= Inf % If the denominator is n Inf, we do not consider the term since it is equal to zero result = result + (-1/4 *z.^2).^k ./(factorial(k).*gamma(n+k+1)); end end result = result.*(1/2 .*z).^n; J = result; end BESSEL HANKEL function J = besselhankel(n, z) X = z - (pi/2)*(n + 1/2); m = 4*n^2; P = 1 - (m-1).*(m-9)./(2*(8*z).^2) + (m-1).*(m-9).*(m-25).*(m-49)./(factorial(4).*(8*z).^4); Q = (m-1)./(8.*z) - (m-1).*(m-9).*(m-25)./(factorial(3).*(8.*z).^3); result = sqrt(2./(pi*z)).*(P.*cos(X) - Q.*sin(X)); J = result; end

Similar Samples

Explore our comprehensive programming homework samples to understand our expertise and approach. Each sample showcases high-quality solutions across various programming languages and concepts, demonstrating our commitment to excellence and thorough understanding of complex topics. See for yourself how we can help you achieve academic success in programming!