The book "Hybrid Finite Difference Schemes Arising From Operator Splitting" provides a detailed and step-by-step guide to the development of hybrid finite difference schemes that arise from the combination of finite differences and operator splitting techniques for the 2-dimensional linear parabolic equation. Various hybrid schemes are presented, including the Crank-Nicholson Du Fort and Frankel, Crank-Nicholson Lax-Friedrichs, as well as the Crank-Nicholson Du Fort and Frankel-Lax-Friedrichs methods. These schemes are derived from the Crank-Nicholson method and are characterized by their unconditional stability. The results are based on advanced research and analyses conducted with MATLAB. The book is aimed at researchers and academics interested in numerical solutions of linear and nonlinear equations.