A locally-built, LLM-digested index of recent arXiv papers in quant finance, geometry/topology, and statistical ML — keyword search served straight from SQLite on this machine.
Approximate multipliers boost CNN training speed, power, and area at slight accuracy cost.
New unoriented versions of Schur and Bogomolov multipliers for finite groups.
In this paper, we compute the index form of the multiply twisted products. We study the Killing vector fields on the multiply twisted product manifolds and determine the Killing vector fields in some cases. We compute the curvature of the multiply twisted products with a semi-symmetric metric connection and show that t…
The statistical properties of the multipliers of the absolute returns are investigated using one-minute high-frequency data of financial time series. The multiplier distribution is found to be independent of the box size when is larger than some crossover scale, providing direct evidence of the existence of sca…
Derives formula for present value of future consumer goods multiplier.
Article establishes criteria for multiplier Hermitian-Einstein metrics on KSM-manifolds.
TableNet uses LUTs to create multiplier-less neural networks for faster inferencing.
The paper examines conditions for Einstein multiply warped products and estimates their parameters.
Historically, the banking multiplier has been in a range of 4 to 100, with 25% to 1% reserve ratios at most layers of the banking system encompassing the majority of its range in recent centuries. Here it is shown that multipliers over 1 000 can occur from a new mechanism in banking. This new multiplier uses a default …
We extend Nadel's results on some conditions for the multiplier ideal sheaves to satisfy which are described in terms of an obstruction defined by the first author. Applying our extension we can determine the multiplier ideal sheaves on toric del Pezzo surfaces which do not admit Kähler-Einstein metrics. We also show t…
The study uses historical revenue data to forecast music catalog cashflows and multipliers.
Improved method for numerical conformal mappings on complex domains.
We present an elementary analysis of the dynamical aspects of the GDP / government surplus multiplier with relevance to the assessment of a country's debt repayment policy. We show the (at first) counter intuitive result that in order to reduce the Debt/GDP ratio, countries with high Debt to GDP should go into further …
In this paper, we define a semi-symmetric metric Killing vector field, then study semi-symmetric metric Killing vector fields on warped and multiply warped products with a semi-symmetric metric connection. We also study Killing and 2-Killing vector fields on multiply warped products.
The goal of this paper is to study the theory of last multipliers in the framework of complex manifolds with a fixed holomorphic volume form. The motivation of our study is based on the equivalence between a holomorphic ODE system and an associated real ODE system and we are interested how we can relate holomorphic las…
In this paper, we study the Einstein multiply warped products with a semi-symmetric non-metric connection and the multiply warped products with a semi-symmetric non-metric connection with constant scalar curvature, we apply our results to generalized Robertson-Walker spacetimes with a semi-symmetric non-metric connecti…
In this expository article we first give an overview on multiplier ideal sheaves and geometric problems in Kählerian and Sasakian geometries. Then we review our recent results on the relationship between the support of the subschemes cut out by multiplier ideal sheaves and the invariant whose non-vanishing obstructs th…
Constructs weight 1/2 multiplier systems for a specific group and relates to geometric edge paths.
In this paper, we study the Einstein warped products and multiply warped products with a quarter-symmetric connection. We also study warped products and multiply warped products with a quarter-symmetric connection with constant scalar curvature. Then apply our results to generalized Robertson-Walker spacetimes with a q…
The theory of the last multipliers as solutions of the Liouville's transport equation, previously developed for vector fields, is extended here to general multivectors. Characterizations in terms of Witten and Marsden differentials are reobtained as well as the algebraic structure of the set of multivectors with a comm…
The paper studies Laplacians on smooth distributions and proves they are multipliers in -algebras.
New Kähler metrics generalize Calabi's and relate to Fano manifolds.
Study characterizes 2-Killing vector fields on complex spacetimes.
Donaldson's question answered for Fano manifolds using geometric flow and multiplier ideal sheaves.
We show that the Schur multiplier of is , when is divisible by 4.
A new algorithm speeds up matrix multiplication without actual multiplication.
Study on four-dimensional Ricci solitons and multiply warped Ricci flow solutions.
Paper improves confidence intervals for LSA with multiplier bootstrap.
The paper extends the Manhattan curve concept to complex dynamics and studies its relation to multiplier spectra.
The paper extends affine connection results to singular warped and twisted products.
Paper proves inequality for curves, applies to surface diffusion flow.
The article calculates a multiplying factor to convert rational Vassiliev invariants to integer-valued ones.
Researchers use Gaussian processes to approximate Lagrange multipliers for Maximum-Entropy distributions.
Improved stability analysis of neural network systems using Zames-Falb multipliers.
This paper presents a method to compute the {\it quasi-conformal parameterization} (QCMC) for a multiply-connected 2D domain or surface. QCMC computes a quasi-conformal map from a multiply-connected domain onto a punctured disk associated with a given Beltrami differential. The Beltrami differential, which me…
Multiplier ideal sheaves are constructed as obstructions to the convergence of the Kähler-Ricci flow on Fano manifolds, following earlier constructions of Kohn, Siu, and Nadel, and using the recent estimates of Kolodziej and Perelman
Extends De Leeuw theorems to noncommutative groups and multipliers.
Mabuchi introduced multiplier Hermitian structures on compact Kahler manifolds and defined metrics similar to Kahler-Einstein metrics under these structures. In this note we generalize the inequality of Moser-Trudinger type on Kahler-Einstein manifolds to this case.
Paper improves confidence set construction for SGD using multiplier bootstrap.
We present an equivalent criterion for the global existence of Euler's multiplier for an integrable one-form taking into account the corresponding codim-1-foliation. In particular, the impact of inseparable leaves is considered. Here, we suppose that the foliation can be reduced to a graph; we also discuss obstructions…
We establish existence and uniqueness of compact graphs of constant mean curvature in MxR over bounded multiply connected domains of Mx{0} with boundary lying in two parallel horizontal slices of MxR
We define a map from second quandle homology to the Schur multiplier and examine its properties. Furthermore, we express the second homology of Alexander quandles in terms of exterior algebras. Additionally, we present a self-contained proof of its structure and provide some computational examples.
Solves Lempert's question on Nakano semi-positivity preservation.
The paper explores the correspondence between gradient flow lines of a function and its Lagrange multiplier functional.
The paper addresses causal mediation analysis with post-treatment events, proposing robust estimators and efficient methods.
The flow converges without Kähler-Einstein and develops ideal sheaves.
The purpose of this paper is to calculate the support of the multiplier ideal sheaves derived from the Kähler-Ricci flow on certain toric Fano manifolds with large symmetry. The early idea of this paper has already been in Appendix of \cite{futaki-sano0711}.
On certain del Pezzo surfaces with large automorphism groups, it is shown that the solution to the Kähler-Ricci flow with a certain initial value converges in -norm exponentially fast to a Kähler-Einstein metric. The proof is based on the method of multiplier ideal sheaves.