Constraint programming | Types of functions | Convex optimization
In constrained optimization, a field of mathematics, a barrier function is a continuous function whose value on a point increases to infinity as the point approaches the boundary of the feasible region of an optimization problem. Such functions are used to replace inequality constraints by a penalizing term in the objective function that is easier to handle. The two most common types of barrier functions are and logarithmic barrier functions. Resumption of interest in logarithmic barrier functions was motivated by their connection with primal-dual interior point methods. (Wikipedia).
Fundamental concepts of intrusion detection are discussed. Various types of intrusion are analyzed. Password management is explained.
From playlist Network Security
Fundamental concepts of intrusion detection are discussed. Various types of intrusion are analyzed. Password management is explained.
From playlist Network Security
How modern road barriers keep our roads safe
Driving down the massive modern highways of today would be far more dangerous if there weren’t barriers on the side of the roadway. 🚙 Have you ever wondered how road barriers keep cars and pedestrians safe? What would happen if we had no road barriers on our roads? 🤔 Watch our video to
From playlist All About Transportation
HOW IT WORKS: Highway Guardrails
This explains the purpose barriers along public highways and roads.
From playlist HOW IT WORKS
How road markings keep drivers safe
You are in the passenger seat and feeling the wind on your face. Your favorite channel is playing on the radio, random memories fill your mind, and you lose track of time while watching the road lines intertwine with one another on the highway. Even just for this calming experience, we can
From playlist Engineering Wonders
What to do with all those old PCBs from stuff you've taken apart...
From playlist Projects & Installations
Aaron Ames: "Safety-Critical Control of Autonomous Systems"
Mathematical Challenges and Opportunities for Autonomous Vehicles 2020 Workshop II: Safe Operation of Connected and Autonomous Vehicle Fleets "Safety-Critical Control of Autonomous Systems" Aaron Ames - California Institute of Technology Abstract: Guaranteeing safe behavior is a critical
From playlist Mathematical Challenges and Opportunities for Autonomous Vehicles 2020
Aaron Sidford: Introduction to interior point methods for discrete optimization, lecture II
Over the past decade interior point methods (IPMs) have played a pivotal role in mul- tiple algorithmic advances. IPMs have been leveraged to obtain improved running times for solving a growing list of both continuous and combinatorial optimization problems including maximum flow, bipartit
From playlist Summer School on modern directions in discrete optimization
Aaron Sidford: Introduction to interior point methods for discrete optimization, lecture III
Over the past decade interior point methods (IPMs) have played a pivotal role in mul- tiple algorithmic advances. IPMs have been leveraged to obtain improved running times for solving a growing list of both continuous and combinatorial optimization problems including maximum flow, bipartit
From playlist Summer School on modern directions in discrete optimization
Quantum Tunnelling: When the Impossible Becomes Possible | Physics Explained for Beginners
Here's how I visualise Quantum Tunnelling (or Quantum Tunneling if you're American). Hey everyone! I'm back after a lengthy hiatus! I had a dodgy computer that meant that I couldn't really create or upload anything, but I'm back up and running now! In this video I wanted to talk to you a
From playlist Quantum Physics by Parth G
The Immune System | Health | Biology | FuseSchool
The main role of the immune system is to prevent disease caused by infection. Infections can be caused by a wide variety of pathogens, including bacteria, fungi, parasites (such as malaria) and viruses (such as influenza and the common cold). The immune system comprises of a network of
From playlist BIOLOGY: Health
Chem 131A. Lec 06. Quantum Principles: Quantum Mechanical Tunneling
UCI Chem 131A Quantum Principles (Winter 2014) Lec 06. Quantum Principles -- Quantum Mechanical Tunneling -- View the complete course: http://ocw.uci.edu/courses/chem_131a_quantum_principles.html Instructor: A.J. Shaka, Ph.D License: Creative Commons BY-NC-SA Terms of Use: http://ocw.uci.
From playlist Chemistry 131A: Quantum Principles
Quantum tunneling explained with 3D simulations of Schrodinger’s equation for quantum wave functions. My Patreon page is at https://www.patreon.com/EugeneK
From playlist Physics
Stanford Seminar - Safety-Critical Control of Dynamic Robots
Aaron Ames Caltech February 14, 2020 Science fiction has long promised a world of robotic possibilities: from humanoid robots in the home, to wearable robotic devices that restore and augment human capabilities, to swarms of autonomous robotic systems forming the backbone of the cities of
From playlist Stanford AA289 - Robotics and Autonomous Systems Seminar
Universal Properties of Transition Path Times Statistics (Remote talk) by Enrico Carlon
PROGRAM : FLUCTUATIONS IN NONEQUILIBRIUM SYSTEMS: THEORY AND APPLICATIONS ORGANIZERS : Urna Basu and Anupam Kundu DATE : 09 March 2020 to 19 March 2020 VENUE : Madhava Lecture Hall, ICTS, Bangalore THIS PROGRAM HAS BEEN MODIFIED ONLY FOR LOCAL (BANGALORE) PARTICIPANTS DUE TO COVID-19 RI
From playlist Fluctuations in Nonequilibrium Systems: Theory and Applications
Transport in topological junctions by Krishnendu Sengupta
Program The 2nd Asia Pacific Workshop on Quantum Magnetism ORGANIZERS: Subhro Bhattacharjee, Gang Chen, Zenji Hiroi, Ying-Jer Kao, SungBin Lee, Arnab Sen and Nic Shannon DATE: 29 November 2018 to 07 December 2018 VENUE: Ramanujan Lecture Hall, ICTS Bangalore Frustrated quantum magne
From playlist The 2nd Asia Pacific Workshop on Quantum Magnetism
This video explores one of the most fascinating and esoteric properties of quantum mechanics: quantum tunnelling. The video begins by explaining an apparent paradox involving alpha decay, and then goes on to show how the theory of quantum tunnelling can provide a solution. The Schrodinger
From playlist Quantum Physics