fantastic-admin/basic
⭐⭐⭐⭐⭐ 一款开箱即用的 Vue3 管理系统框架，支持多款 UI 组件库，兼容PC、移动端。An out-of-the-box Vue3 management system framework, which supports a variety of UI component libraries and is compatible with PC and mobile device. (⭐ 3195)
Renewal processes with costs and rewards
We review the theory of renewal reward processes, which describes renewal processes that have some cost or reward associated with each cycle. We present a new simplified proof of the renewal reward theorem that mimics the proof of the elementary rene...
Pinning of a renewal on a quenched renewal
We introduce the pinning model on a quenched renewal, which is an instance of a (strongly correlated) disordered pinning model. The potential takes value 1 at the renewal times of a quenched realization of a renewal process $σ$, and $0$ elsewhere, s...
Piecewise orthogonal collocation for computing periodic solutions of renewal equ…
We extend the use of piecewise orthogonal collocation to computing periodic solutions of renewal equations, which are particularly important in modeling population dynamics. We prove convergence through a rigorous error analysis. Finally, we show som...
Met Operations - Wikipedia
Met Operations, also known as Met Ops, is one of the eight business groups which forms the Metropolitan Police Service and is responsible for providing
How I Met Your Mother - Wikipedia
How I Met Your Mother (often abbreviated HIMYM) is an American sitcom created by Craig Thomas and Carter Bays for CBS. The series, which aired from September
Meteor Client
* Baritone is our fork which was previously included in Meteor itself. If you want the most up to date version, or want help with Baritone go to the official sources.
Neural Pose Representation Learning for Generating and Transferring Non-Rigid Ob…
We propose a novel method for learning representations of poses for 3D deformable objects, which specializes in 1) disentangling pose information from the object's identity, 2) facilitating the learning of pose variations, and 3) transferring pose in...
Pose from Action: Unsupervised Learning of Pose Features based on Motion
Human actions are comprised of a sequence of poses. This makes videos of humans a rich and dense source of human poses. We propose an unsupervised method to learn pose features from videos that exploits a signal which is complementary to appearance a...
Pose Augmentation: Class-agnostic Object Pose Transformation for Object Recognit…
Object pose increases intraclass object variance which makes object recognition from 2D images harder. To render a classifier robust to pose variations, most deep neural networks try to eliminate the influence of pose by using large datasets with man...
PoseTrans: A Simple Yet Effective Pose Transformation Augmentation for Human Pos…
Human pose estimation aims to accurately estimate a wide variety of human poses. However, existing datasets often follow a long-tailed distribution that unusual poses only occupy a small portion, which further leads to the lack of diversity of rare p...
The exact strength of the class forcing theorem
The class forcing theorem, which asserts that every class forcing notion $\mathbb{P}$ admits a forcing relation $\Vdash_{\mathbb{P}}$, that is, a relation satisfying the forcing relation recursion -- it follows that statements true in the correspondi...
List of most expensive association football transfers - Wikipedia
The following is a list of most expensive association football transfers, which details the highest transfer fees ever paid for players, as well as transfers
Transfers on commutative group schemes
We prove that any commutative group scheme separated over a noetherian normal scheme admits a canonical structure of a presheaf with transfers, which is characterized by a simple condition on radicial transfers....
Counted NFT Transfers
Non-fungible tokens (NFTs) on Ethereum currently follow a binary mobility paradigm: ERC-721 enables unrestricted transfers, whereas SBTs (ERC-5192) prohibit transfers entirely. We identify a design gap in which no standard mechanism supports bounded...
Unit-length Rectangular Drawings of Graphs
A rectangular drawing of a planar graph $G$ is a planar drawing of $G$ in which vertices are mapped to grid points, edges are mapped to horizontal and vertical straight-line segments, and faces are drawn as rectangles. Sometimes this latter constrain...
Drawing Hands - Wikipedia
Drawing Hands is a lithograph by the Dutch artist M. C. Escher first printed in January 1948. It depicts a sheet of paper, out of which two hands rise
Experimental Evaluation of Book Drawing Algorithms
A $k$-page book drawing of a graph $G=(V,E)$ consists of a linear ordering of its vertices along a spine and an assignment of each edge to one of the $k$ pages, which are half-planes bounded by the spine. In a book drawing, two edges cross if and onl...
Subtractive drawing - Wikipedia
Subtractive drawing is a technique in which the drawing surface is covered with graphite or charcoal marks and then erased to make the image. This technique
Extending Simple Drawings
Simple drawings of graphs are those in which each pair of edges share at most one point, either a common endpoint or a proper crossing. In this paper we study the problem of extending a simple drawing $D(G)$ of a graph $G$ by inserting a set of edges...