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Vegard S. Hagen on Stonegarden

Direct Server Return with Cilium Direct Server Return with Cilium BGP with Cilium and UniFi BGP with Cilium and UniFi Custom OIDC claims with Argo CD and Audiobookshelf Custom OIDC claims with Argo CD and Audiobookshelf OpenID Connect with Authelia on Kubernetes OpenID Connect with Authelia on Kubernetes LLDAP — Declarative Selfhosted Lightweight Authentication LLDAP — Declarative Selfhosted Lightweight Authentication Demystifying Kubernetes RBAC and OIDC Auth Demystifying Kubernetes RBAC and OIDC Auth Postgres databases in Kubernetes Postgres databases in Kubernetes TalosCon & SREDay London 2024 TalosCon & SREDay London 2024 Talos Kubernetes on Proxmox using OpenTofu Talos Kubernetes on Proxmox using OpenTofu Kubernetes Proxmox Container Storage Interface Kubernetes Proxmox Container Storage Interface Intel Quick Sync Video with Kubernetes Intel Quick Sync Video with Kubernetes External services with Gateway API External services with Gateway API Kubernetes on Proxmox Kubernetes on Proxmox Bootstrapping K3s with Cilium Bootstrapping K3s with Cilium CUDA on Kubernetes CUDA on Kubernetes
Bio
Vegard S. Hagen · 2023-10-01 · via Vegard S. Hagen on Stonegarden

Hi, and welcome! 👋

I’ve always had a curious min and enjoy exploring new ideas and concepts, this led me to get picked up by Edgeworks (🇳🇴) where I currently work as a DevOps consultant engaged at Statens pensjonskasse.

Coming from a background in physics I kind of stumbled into the world of IT, though I feel right at home with the problem-solving opportunities and open-minded culture I’m now part of.

The elastic wave equation has been replaced by YAML

$$\rho(\vec{x})\ddot{u}(\vec{x},t) -\nabla\sigma(\vec{x},t) = \vec{f}(\vec{x},t)$$

and the Poincaré Sphere now an almost forgotten tool for Mueller Matrix Ellipsometry optimisation.

The Poincaré Sphere describing polarisation (full size)

The Poincaré Sphere describing polarisation (full size)

This blog is an outlet for my current obsessions, be it what I’m currently working on or other interests like old motorcycles or brewing.

$$\sum_{n+1}^{\infin}\frac{1}{n^2} = \frac{\pi^2}{6}$$