papers.bar
@papers_bar
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Popular research papers https://t.co/oYO7p6A5uq https://t.co/H0iO5rcfdp https://t.co/jo9PHiu6SQ https://t.co/oMf3AGVvtJ
Joined June 2021
🥳 Our "Annotated Research Paper Implementations" Github repo reached 25,000 stars! https://t.co/1GinfhS8pn It has over 50 paper implementations. Thank you everyone for the support!
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Long-term duration of protection of ancestral-strain monovalent vaccines and effectiveness of the bivalent BA.1 boosters against COVID-19 hospitalisation during a period of BA.5, BQ.1, CH.1.1. and XBB.1.5 circulation in England https://t.co/lShy9oHO3V ... 🧵 👇
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Absolutely thrilled to share mine and @TroyMcDiarmid’s work describing the development of a multiplexed, scalable CRISPRa cell type-specific screening framework that is able to identify…(1/n)
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(2/3) .. experimental framework that combines highly multiplexed perturbations with single-cell RNA sequencing to identify cell-type-specific, CRISPRa-responsive cis-regulatory elements.
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Multiplex, single-cell CRISPRa screening for cell type specific regulatory elements https://t.co/XnpeNY4haO CRISPR-based gene activation is a promising therapeutic approach for gene therapy. Here, we describe an... 🧵 👇
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(2/2) .. the stability theorem for the big raded persistent double homology modules and barcodes.
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A stability theorem for bigraded persistence barcodes https://t.co/Qv3ybZPVLW We define the bigraded persistent homology modules of a finite pseudo-metric space X using the Vietoris-Rips filtration of X. We prove... 🧵 👇
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According to the exponential time hypothesis, we don't expect integer programming to be solvable in time faster than 2^O(n). We still don't know whether a 2^O(n) time algorithm exists! [4/4] Link to the paper:
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(2/3) .. covering radius of a convex body. We settle this conjecture up to a constant in the exponent by proving that $O(\log n)$..
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The Subspace Flatness Conjecture and Faster Integer Programming https://t.co/lgBmUxSaGB In a seminal paper, Kannan and Lov\'asz ( 1988) considered a quantity which denotes the best volume-based lower bound on the... 🧵 👇
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There has been a lot of interest in using ML to solve PDEs. While ML solvers can be fast, they are not very reliable. In this paper, I show how to design invariant-preserving ML solvers that, like standard solvers, guarantee stability & conservation laws.
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(2/3) .. potential gains in accuracy and/or speed. In this paper, we design more reliable machine learned PDE solvers by preserving discrete analogues of the continuous invariants of the underlying PDE.
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Invariant preservation in machine learned PDE solvers via error correction https://t.co/Rg8YXffXsE Machine learned partial differential equation (PDE) solvers trade reliability of standard numerical methods for... 🧵 👇
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(3/3) Here is a popular Tweet about the paper👇
#arXiv An uncountable number of proofs of Pythagoras Theorem https://t.co/8ecOtXNc6t "An infinite number of proofs of Pythagoras theorem classified as `fractal proofs'."
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An uncountable number of proofs of Pythagoras Theorem https://t.co/2bYUMa6Qt2 We give an infinite number of proofs of Pythagoras theorem. Some can be classified as 'fractal proofs'... 🧵 👇
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(3/3) Here is a popular Tweet about the paper👇
DENMARK. SOCIETAL BURDEN of LONG COVID and risk factors Covid-19 and post-acute sick leave: a hybrid register and questionnaire study in the adult Danish population https://t.co/gHWfrxTbJF
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(2/3) .. having certain pre-existing conditions such as fibromyalgia increased risks for taking substantial sick leave. Further research exploring this heterogeneity is urgently needed.
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Covid-19 and post-acute sick leave: a hybrid register and questionnaire study in the adult Danish population https://t.co/3mEZghU7jm Long covid follows 10-20% of first-time SARS-CoV-2 infections. Being female, and... 🧵 👇
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(3/3) Here is a popular Tweet about the paper👇
Happy to share our new preprint: We imaged protrusions of Drosophila cells with cryoET and found filaments in the microtubule lumen. Subtomo-avg and RNAi suggest these are cofilin-bound actin (cofilactin). By @CamillaVenturaS in collab with Stephen Rogers. https://t.co/0RFaY19Dph
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