Algorithmic Analysis: Understanding Asymptotic Complexity
This video explains Big O notation as a method to describe the complexity of algorithms and how it is used in algorithmic analysis.

Universitat Politècnica de València - UPV
73 views ⢠Dec 20, 2024

About this video
TĂtulo: Algorithmic Analysis: Asymptotic Complexity
DescripciĂłn: In this video Big O notation is explained as a way to describe the complexity of an algorithm by estimating the time required to complete it based on the size of the input. The worst-case and best-case scenarios are discussed, with the goal of guaranteeing that every solution falls within certain bounds.
Different types of functions are introduced, including constant, linear, polynomial, and exponential, which can be used to describe the complexity of an algorithm. Examples are provided, along with a graph illustrating the growth rates of each type.
Properties of Big O notation are also discussed, such as how to combine the costs of different instructions and how to handle loops and conditional statements. The importance of focusing on the most significant term in an expression is emphasized.
Autor/a: GALINDO JIMENEZ CARLOS SANTIAGO
Curso: Este vĂdeo es el 27/34 del curso SEAMIC Computer Science II. https://www.youtube.com/playlist?list=PL6kQim6ljTJtqJz2Qe0_6jAtLVluSFR5b
Curso: Este vĂdeo es el 88/120 del curso SEAMIC (Bachelor's Degree in Systems Engineering and Management for Innovation Challenges). https://www.youtube.com/playlist?list=PL6kQim6ljTJtWBXvKMuuaHPdgj4VcN6IH
+ Universitat Politècnica de València UPV: https://www.upv.es
+ MĂĄs vĂdeos en: https://www.youtube.com/valenciaupv
+ Accede a nuestros MOOC: https://upvx.es
#big o notation #asymptotic complexity #theoretical computer science #algorithmic analysis #seamic #CS2
DescripciĂłn: In this video Big O notation is explained as a way to describe the complexity of an algorithm by estimating the time required to complete it based on the size of the input. The worst-case and best-case scenarios are discussed, with the goal of guaranteeing that every solution falls within certain bounds.
Different types of functions are introduced, including constant, linear, polynomial, and exponential, which can be used to describe the complexity of an algorithm. Examples are provided, along with a graph illustrating the growth rates of each type.
Properties of Big O notation are also discussed, such as how to combine the costs of different instructions and how to handle loops and conditional statements. The importance of focusing on the most significant term in an expression is emphasized.
Autor/a: GALINDO JIMENEZ CARLOS SANTIAGO
Curso: Este vĂdeo es el 27/34 del curso SEAMIC Computer Science II. https://www.youtube.com/playlist?list=PL6kQim6ljTJtqJz2Qe0_6jAtLVluSFR5b
Curso: Este vĂdeo es el 88/120 del curso SEAMIC (Bachelor's Degree in Systems Engineering and Management for Innovation Challenges). https://www.youtube.com/playlist?list=PL6kQim6ljTJtWBXvKMuuaHPdgj4VcN6IH
+ Universitat Politècnica de València UPV: https://www.upv.es
+ MĂĄs vĂdeos en: https://www.youtube.com/valenciaupv
+ Accede a nuestros MOOC: https://upvx.es
#big o notation #asymptotic complexity #theoretical computer science #algorithmic analysis #seamic #CS2
Tags and Topics
Browse our collection to discover more content in these categories.
Video Information
Views
73
Duration
8:05
Published
Dec 20, 2024
Related Trending Topics
LIVE TRENDSRelated trending topics. Click any trend to explore more videos.