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SLC2A3 derived lactate promotes metastasis through p53 lactylation at K120 and osteoclast differentiation. Pharmacological inhibition of SLC2A3 upregulates PD‐1 expression on CD8+ T cells via lactate induced p53 lactylation, which modulates immune evasion. ABSTRACT Bone metastasis is a devastating consequence of lung cancer.
Yi Ding +10 more
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This study reveals that maternal antibiotic exposure prior to conception disrupts intergenerational gut microbial succession. By enhancing maternal‐offspring microbial transmission, altering microbial developmental trajectories and increasing selective pressures during community assembly, these disturbances lead to persistent gut mucosal immaturity and
Yuzhu Chen +8 more
wiley +1 more source
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Decompositions of determinantal varieties
Frontiers of Mathematics in China, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhao, Xu'an, Gao, Hongzhu, Su, Xiaole
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Linear Sections of Determinantal Varieties
American Journal of Mathematics, 1988The author develops an elegant general approach in order to study a genericity property of determinantal varieties, which has several applications. Regarding a surjective pairing \(\mu:\quad A\otimes B\to C\) of finite dimensional vector spaces over an algebraically closed field as a subspace M of \(Hom(A^*,B)\), the author says that M is k-generic if ...
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Determinantal varieties and symmetric polynomials
Functional Analysis and Its Applications, 1987The paper is a research announcement of some of the author's recent results concerning degeneracy loci. Let X be a scheme over a field and \(\phi: F\to E\) a morphism of vector bundles over X. For every \(r\geq 0\) the degeneracy locus of rank r associated with \(\phi\) is defined as \(D_ r(\phi)=\{x\in X,\quad rk(\phi (x))\leq r\}.\) In analogy with ...
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Integrative oncology: Addressing the global challenges of cancer prevention and treatment
Ca-A Cancer Journal for Clinicians, 2022Jun J Mao,, Msce +2 more
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Linear sections of determinantal varieties
Theoretical and Natural ScienceDenote Mmn(k) to be the set of all m n matrices over k, and PMmn(k) to be its affine space. Let Dm,n,r PMmn(k) be the subvariety consisting of the projective classes of all m n matrices with rank less than or equal to r. We study the minimal integer k > 0 such that for any linear subspace L of dimension k in PMmn(k), Dm,n,r L = .
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Topological Invariants from Determinantal Varieties
This paper investigates the derivation and computation of topological invariants for determinantal varieties, which are fundamental objects in algebraic geometry arising as loci where the rank of a matrix drops below a certain value. Determinantal varieties exhibit rich singular structures, making the computation of their topological invariants ...openaire +1 more source

