Master the art of Dynamic Programming
Master dynamic programming! Learn a step-by-step approach to solve complex problems efficiently. Boost your coding skills with this practical guide.
Course Content
Master the art of Dynamic Programming is an all-levels Udemy course taught by Ajay Prakash. It runs 4h 27m, is taught in English, and includes a certificate of completion. Learners rate it 4.3 out of 5 from 690 reviews, with 5,787 students enrolled. It is a paid course, last updated July 2019.
Master Dynamic Programming: Conquer Coding Interviews & Solve Complex Problems
Dynamic programming isn't just a programming technique; it's a skill – an art, really! You'll find dynamic programming problems are consistently among the toughest questions asked in coding interviews. But fear not! Once you grasp the core theory and learn a few key tricks, these problems become surprisingly approachable. Many dynamic programming problems share common patterns. Identifying these patterns is the key to unlocking efficient solutions.
This course provides a comprehensive guide to dynamic programming, equipping you with the tools to excel in technical interviews and tackle challenging real-world problems.
Here's what you'll learn:
- Deep Dive into Dynamic Programming Theory: Gain a thorough understanding of the fundamental principles behind dynamic programming.
- Recursion & Backtracking Techniques: Explore how recursion and backtracking relate to and complement dynamic programming solutions.
- Step-by-Step Problem Solving: Learn a structured, step-by-step approach to crafting dynamic programming solutions from scratch for any given problem.
- 1D Dynamic Programming Mastery: Apply the step-by-step approach to solve one-dimensional dynamic programming problems with detailed, practical examples.
- 2D & Multi-Dimensional Dynamic Programming: Expand your skills to tackle complex multi-dimensional dynamic programming problems using a proven, detailed methodology.
- Time & Space Complexity Analysis: Develop the ability to analyze the time complexity and space complexity of both recursive and dynamic programming solutions, ensuring optimal performance.
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