Goodbye ".li", welcome new domains!
If someone can update our Wikipedia page (in all languages) with the new domains, that would be nice. We'll run another fundraiser because of the continued attacks. We didn't expect to run one this s...
If someone can update our Wikipedia page (in all languages) with the new domains, that would be nice. We'll run another fundraiser because of the continued attacks. We didn't expect to run one this s...
I have been warming up instantly.ai hosted email domains for 4 weeks. (I purchased domains and email addresses from Instantly) Yesterday, I sent out a test email to coworkers across the company, and ...
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Privacy is not just about confidentiality, but also about having control over our own domains and knowledge about what is done with those domains. Privacy is integral to free speech, openness in …
Extracting geographical tags from webpages is a well-motivated application in many domains. In illicit domains with unusual language models, like human trafficking, extracting geotags with both high precision and recall is a challenging problem. In t...
Feb 18, 2026 · Premium Brandable .COM Domains – Available via Afternic A rare selection of short, memorable, and easily pronounceable .COM domains, perfect for strong companies across any …
Large Language Models (LLMs) have shown promising results on machine translation for high resource language pairs and domains. However, in specialised domains (e.g. medical) LLMs have shown lower performance compared to standard neural machine transl...
domains Operated by Charleston Road Registry, Inc., a subsidiary of Google. See Google Registry FAQs. A subsidiary of Minds + Machines Group (formerly Top
Free subdomains for personal sites, open-source projects, and more. (⭐ 2494)
On 15 June 2023, Google entered into a definitive agreement with Squarespace, indicating their intent to purchase all domain registrations and related customer accounts from Google Domains.
Gröbner bases are a fundamental tool when studying ideals in multivariate polynomial rings. More recently there has been a growing interest in transferring techniques from the field case to other coefficient rings, most notably Euclidean domains and...
This paper extends the Hu-Zhang element for linear elasticity to curved domains, preserving strong symmetry and H(div)-conformity. The non-polynomial structure of the curved Hu-Zhang element makes it difficult to analyze the stability, which is overc...
We prove global and local versions of the so-called div-curl-lemma, a crucial result in the homogenization theory of partial differential equations, for mixed boundary conditions on bounded weak Lipschitz domains in 3D with weak Lipschitz interfaces....
We prove a global version of the so-called div-curl-lemma, a crucial result for compensated compactness and in homogenization theory, for mixed tangential and normal boundary conditions in bounded weak Lipschitz domains in 3D and weak Lipschitz inter...
We present the first polynomial time approximation algorithm for computing shortest paths in weighted three-dimensional domains. Given a polyhedral domain $\D$, consisting of $n$ tetrahedra with positive weights, and a real number $\eps\in(0,1)$, our...
Privacy is not just about confidentiality, but also about having control over our own domains and knowledge about what is done with those domains. Privacy is integral to free speech, openness in â¦
Here we shall introduce the concept of harmonic balls/spheres in sub-domains of $\R^n$, through a mean value property for a sub-class of harmonic functions on such domains. In the complex plane, and for analytic functions, a similar concept fails to...
We develop a comprehensive analytical and numerical framework for boundary integral equations (BIEs) of the 2D Lamé system on cornered domains. By applying local Mellin analysis on a wedge, we obtain a factorizable characteristic equation for the si...
The existence of Ulrich modules for local domains has been a difficult and elusive open question. For over thirty years, it was unknown whether local domains always have Ulrich modules. In this paper, we answer the question of existence for both Ulri...
In this paper we study the existence and non-existence of minimizers for a type of (critical) Poincaré-Sobolev inequalities. We show that minimizers do exist for smooth domains in $\mathbb{R}^d$, an also for some polyhedral domains. On the other han...