Algebraic geometry | Configurations (geometry)
In geometry, the Kummer configuration, named for Ernst Kummer, is a geometric configuration of 16 points and 16 planes such that each point lies on 6 of the planes and each plane contains 6 of the points. Further, every pair of points is incident with exactly two planes, and every two planes intersect in exactly two points. The configuration is therefore a biplane, specifically, a 2−(16,6,2) design. The 16 nodes and 16 tropes of a Kummer surface form a Kummer configuration. There are three different non-isomorphic ways to select 16 different 6-sets from 16 elements satisfying the above properties, that is, forming a biplane. The most symmetric of the three is the Kummer configuration, also called "the best biplane" on 16 points. (Wikipedia).
Like Linux, Kubernetes consists of a core and an assortment of building block components that must be assembled and integrated to create an enterprise production-level platform. Most Kubernetes deployments fail because organizations underestimate the complexity of Kubernetes and overestima
From playlist Containers
Cloud Native Apps with Server-Side WebAssembly
Server-side WebAssembly has the potential to increase security, extend application portability, and simplify cloud-native applications when operated in the Kubernetes ecosystem. This talk explores the pros and cons of different deployment models - embedded in a container, native execution,
From playlist WebAssembly
1.6.3 Installation Virtual Machine
Download Virtual Box: https://www.virtualbox.org/wiki/Downloads Download Kubuntu: https://kubuntu.org/getkubuntu
From playlist Linux für Alle
Real-Life Kubernetes 1: What is Kubernetes?
Part 1 of a Kubernetes course for sysadmins and other competent beginners. Kubernetes is a container scheduler and orchestrator, service registry, release management tool, secrets management tool, container networking layer, and a few other things. This video explains how it's different fr
From playlist Kubernetes
Over the last few years, Kubernetes has skyrocketed in popularity and is now considered THE cloud operating system. The beauty of Kubernetes is it provides an infrastructure abstraction layer for running software applications and application services that makes complex things easier to use
From playlist Containers
Francesca Balestrieri, The arithmetic of zero-cycles on products of K3 surfaces and Kummer varieties
VaNTAGe seminar, March 9, 2021
From playlist Arithmetic of K3 Surfaces
Bianca Viray, The Brauer group and the Brauer-Manin obstruction on K3 surfaces
VaNTAGe seminar, February 23, 2021
From playlist Arithmetic of K3 Surfaces
Alessandra Sarti, Old and new on the symmetry groups of K3 surfaces
VaNTAGe Seminar, Feb 9, 2021
From playlist Arithmetic of K3 Surfaces
Understanding Rasa Deployments - How Kubernetes Works
If you want to understand Rasa deployments on Kubernetes, it really helps to understand how Kubernetes works. So let's talk about the abstractions inside of Kubernetes.
From playlist Understanding Rasa Deployments
Jean-Pierre Ramis - The Mano Decompositions...
The Mano Decompositions and the Space of Monodromy Data of the q-Painlevé V I Equation The talk is based upon a joint work with Y. OHYAMA and J. SAULOY. Classically the space of Monodromy data (or character variety) of PV I (the sixth Painlevé differential equation) is the space of linear
From playlist Resurgence in Mathematics and Physics
Toy Ind3 - Part 04 - Log Kummer Correspondences
We introduce the definition of the Log-Kummer Correspondence. While there is not direct definition we can point to this is used throughout IUT3 and is what gives rise to Ind3. This is actually quite tricky. For example, a Log-Kummer correspondence doesn't exist for tensor packets but is i
From playlist Toy Ind3
Choosing colours with Adobe Kuler
Concerned about color schemes for your online videos. Look no further than Adobe Kuler to do the hard lifting for you.
From playlist Creating video tutorials - a series for academic personnel
DjangoCon US 2017 - End-to-End Django on Kubernetes by Frank Wiles
DjangoCon US 2017 - End-to-End Django on Kubernetes by Frank Wiles Not only is Kubernetes a great way to deploy Django and all of its dependencies, it’s actually the easiest way! Really! Deploying multi-layer applications with multiple dependencies is exactly what Kubernetes is designed
From playlist DjangoCon US 2017
Kubernetes Architecture | Understanding Kubernetes Components | Kubernetes Training | Edureka
🔥 Edureka Kubernetes Certification Training: https://www.edureka.co/kubernetes-certification This Edureka video on "Kubernetes Architecture" will give you an introduction to popular DevOps tool - Kubernetes, and will deep dive into Kubernetes Architecture and its working. The following top
From playlist Kubernetes Tutorial for Beginners | Edureka
Antoine Joux - Revisiting discrete logarithms in small/medium characteristic finite fields
In this talk, we present a new algorithm for the computation of discrete logarithms in finite fields of small characteristic. This algorithm combines several previously existing techniques with a few additional ingredients. Among those, the most notable is a new method for generating multi
From playlist Journées Codage et Cryptographie 2014
Nori uniformization of algebraic stacks by Niels Borne
20 March 2017 to 25 March 2017 VENUE: Ramanujan Lecture Hall, ICTS, Bengaluru Complex analytic geometry is a very broad area of mathematics straddling differential geometry, algebraic geometry and analysis. Much of the interactions between mathematics and theoretical physics, especially
From playlist Complex Geometry
Alessandra Sarti: Topics on K3 surfaces - Lecture 2: Kummer surfaces
Abstract: Aim of the lecture is to give an introduction to K3 surfaces, that are special algebraic surfaces with an extremely rich geometry. The most easy example of such a surface is the Fermat quartic in complex three-dimensional space. The name K3 was given by André Weil in 1958 in hono
From playlist Algebraic and Complex Geometry
Kummer Interpretation of Units
This is the basic isomorphism H^1(G_K,ZZ(1) ) = \widehat{K^{\times}} for K a local field. This is part of the Kummer Interpretation of K.
From playlist Anabelian Geometry
Kubernetes Security 101 - Best Practices
This workshop aims to give an overview about how Kubernetes works and provide some best practices to secure your cluster whenever you are deploying a new cluster on your own or via managed services such as GKE, EKS or AKS. We are going to cover everything from the Control Plane or the Mast
From playlist Containers
Edgar Costa, From counting points to rational curves on K3 surfaces
VaNTAGe Seminar, Jan 26, 2021
From playlist Arithmetic of K3 Surfaces