Results 31 to 40 of about 2,365 (306)
Orbifold projective structures, differential operators, and logarithmic connections on a pointed Riemann surface [PDF]
Defining orbifold projective structures on a multi-pointed compact Riemann surface, we give a necessary and sufficient condition for the existence of such a structure. Orbifold projective structures are described using logarithmic connections, as well as
Biswas, Indranil
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Higher-spin self-dual Yang-Mills and gravity from the twistor space
We lift the recently proposed theories of higher-spin self-dual Yang-Mills (SDYM) and gravity (SDGR) to the twistor space. We find that the most natural room for their twistor formulation is not in the projective, but in the full twistor space, which is ...
Yannick Herfray +2 more
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4-connected projective-planar graphs are Hamiltonian-connected
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Ken-ichi Kawarabayashi, Kenta Ozeki
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Holomorphic projective connections on compact complex threefolds [PDF]
We prove that a holomorphic projective connection on a complex projective threefold is either flat, or it is a translation invariant holomorphic projective connection on an abelian threefold.
Biswas, Indranil, Dumitrescu, Sorin
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Categorical Properties of Soft Sets
The present study investigates some novel categorical properties of soft sets. By combining categorical theory with soft set theory, a categorical framework of soft set theory is established.
Min Zhou, Shenggang Li, Muhammad Akram
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Keldysh nonlinear sigma model for a free-fermion gas under continuous measurements
Quantum entanglement phase transitions have provided new insights into quantum many-body dynamics. Both disorders and measurements are found to induce similar entanglement transitions.
Qinghong Yang, Yi Zuo, Dong E. Liu
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Emblematics and metaphor: theoretical facets and hermeneutic issues
The article focuses on Renaissance emblematics and its privileged relationship with metaphor, considered in the light of contemporary theories as an inherently tensional form, steeped in interchange and transition and heavily relying on a basically ...
Daniele Borgogni
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Logarithmic Projective Connections
Let \(X\) be a complex manifold of dimension \(n \geq 2\) and \(D\) a reduced effective divisor with only normal crossing singularities. Then, via a suitable locally finite open covering of \(X\), the divisor \(D\) is locally defined by equations \(z_ 1\dots z_ n = 0\), and such a local coordinate system is called a logarithmic coordinate system along \
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CONICS IN THE PROJECTIVELY CONNECTED MANIFOLDS
Not ...
HOMBU, Hitoshi, MIKAMI, Misao
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Notes on projective structures with torsion [PDF]
We show that projective structures with torsion are related to connections in a parallel way to the torsion-free ones. This is done in terms of Cartan connections by following Kobayashi and Nagano.
Asuke, Taro
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