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arXiv research

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.

169,051 papers · 148 categories

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107214321428 · Jun 202019922001200920182026
48 results for singing processing

WeSinger improves singing voice synthesis with data augmentation and specialized modules.

problem Improving the accuracy and naturalness of synthesized singing voices.
method Developed a multi-singer Chinese neural singing voice synthesis system with deep bi-directional LSTM, Transformer, LPCNet, and data augmentation.
result WeSinger achieves state-of-the-art performance on the Opencpop corpus.

Semi-supervised singing voice separation using synthetic mixtures.

problem Singing voice separation with limited labeled data.
method Trains a single mapping function g on synthetic mixtures of singing and instrumental music.
result Performance comparable to fully supervised methods, better than semi-supervised alternatives.

Improved U-Nets with various intermediate blocks enhance singing voice separation.

problem Improving singing voice separation accuracy using U-Net architectures.
method Implemented and compared U-Nets with different intermediate spectrogram transformation blocks.
result A specific block type achieves state-of-the-art SDR by 0.9 dB.

Wave-U-Net with MHE regularization improves singing voice separation.

problem Singing voice separation from mixed music recordings.
method Wave-U-Net architecture with MHE regularization applied to 1D filters.
result Adding MHE regularization to the loss function consistently improves singing voice separation.

We study codimension one (transversally oriented) foliations $\fa$ on oriented closed manifolds MM having non-empty compact singular set $\sing(\fa)$ which is locally defined by Bott-Morse functions. We prove that if the transverse type of $\fa$ at each singular point is a center and $\fa$ has a compact leaf with fini…

2006-08-23abs ↗pdf ↗

New neural network separates singing voices from music using cross entropy loss.

problem Separating singing voices from music accompaniment.
method Deep Convolutional Neural Network (CNN) trained with Ideal Binary Mask (IBM) and cross entropy loss.
result Proposed CNN outperforms existing systems in MIREX evaluations.

Singing voice separation attempts to separate the vocal and instrumental parts of a music recording, which is a fundamental problem in music information retrieval. Recent work on singing voice separation has shown that the low-rank representation and informed separation approaches are both able to improve separation qu…

2018-01-09abs ↗pdf ↗

Parallel transport in a fibre bundle with respect to smooth paths in the base space B have recently been extended to representations of the smooth singular simplicial set Sing_{smooth}(B). Inspired by these extensions,I revisit the development of a notion of `parallel' transport in the topological setting of fibrations…

2011-11-23abs ↗pdf ↗

SING generates musical notes from instruments in real-time.

problem Efficiently generating high-quality audio from MIDI data.
method Frame-by-frame waveform generation with a single decoder, using a new loss function.
result SING produces significantly improved audio quality compared to state-of-the-art models, with 32x faster training and 2,500x faster inference.

We prove the factoriality of the following nodal threefolds: a complete intersection of hypersurfaces FF and GP5G\subset\mathbb{P}^{5} of degree nn and kk respectively, where GG is smooth, Sing(FG)(n+k2)(n1)/5|\mathrm{Sing}(F\cap G)|\leqslant(n+k-2)(n-1)/5, nkn\geqslant k; a double cover of a smooth hypersurface $F\subset\mathbb{P}^{…

2004-10-10abs ↗pdf ↗

Deep Autotuner corrects singing pitch without scores, using vocal and accompaniment spectral data.

problem Automatic pitch correction without musical scores for singing performances.
method Convolutional Gated Recurrent Unit (CGRU) model trained on karaoke data.
result The model predicts pitch correction from vocal and accompaniment spectral contents, making the voice sound in tune with the accompaniment.

The paper proves smoothness of almost-minimizers' boundaries near the free boundary.

problem Minimizing degenerate area functionals with weighted boundary conditions.
method Epsilon-regularity theorem applied to almost-minimizers.
result Almost-minimizers' boundaries are C1,γ0C^{1,γ_0}-smooth, orthogonal to the boundary ΩΩ.

{\bf Construction.} For a dominating polynomial mapping {F:KnKlF: K^n\to K^l} with an isolated critical value at 0 (KK an algebraically closed field of characteristic zero) we construct a closed {\it bundle} GFTKnG_F \subset T^{*}K^n . We restrict GF G_F over the critical points Sing(F)Sing(F) of F F in F1(0) F^{-1}(0) and partiti…

2008-11-09abs ↗pdf ↗

Study on singularities of area-minimizing currents, focusing on frequency and branch points.

problem Understanding the nature of singular points in area-minimizing currents.
method Intrinsic frequency function and decomposition theorem for singular set.
result Established properties of the planar frequency function and decomposition of singular set.

Study minimal hypersurfaces with bounded area and high Morse index using combinatorial methods.

problem Understanding minimal hypersurfaces with high Morse index and bounded area.
method Combinatorial argument to study Betti numbers and Hausdorff dimension of singular sets.
result Bounds on Betti numbers and Hausdorff measure of singular sets for minimal hypersurfaces.

Study quantifies properties of PMC hypersurfaces with area bounds.

problem Understanding the topology and singular set of PMC hypersurfaces.
method Established quantitative topological and singularity properties for PMC hypersurfaces.
result Quantitative bounds on Betti numbers and Minkowski content of singular sets.

In this work we prove a Baum-Bott type formula for non-compact complex manifold of the form X~=XD\tilde{X}=X- \mathcal{D}, where XX is a complex compact manifold and D\mathcal{D} is a normal crossing divisor on XX. As applications, we provide a Poincaré-Hopf type Theorem and an optimal description for a smooth hypersur…

2016-11-03abs ↗pdf ↗

Defines axial curvatures for corank 1 singular manifolds in higher dimensions.

problem Characterizing singular nn-manifolds in Rn+k\mathbb R^{n+k} with corank 1 singular points.
method Using curvature locus and second fundamental form, defining up to l(n1)l(n-1) axial curvatures.
result Umbilic curvatures are absolute values of our axial curvatures.

Algorithm learns non-Gaussian graphical models via Hessian scores and triangular transport.

problem Learning graph structure from non-Gaussian data.
method Score based on integrated Hessian information, coupled with triangular transport map.
result Algorithm successfully recovers graph structure for non-Gaussian data.

Efficiently generates and selects explanations for neural networks using GANs and FID.

problem Manual selection of hyper-parameters for generating interpretable neural network explanations is slow and requires qualitative evaluation.
method Proposes a novel metric using Fréchet Inception Distance (FID) and a GAN-based method for efficient search and realistic output generation.
result Successfully selects hyper-parameters leading to interpretable examples, avoiding manual evaluation.

Let MM be a smooth manifold and let $\F$ be a codimension one, CC^\infty foliation on MM, with isolated singularities of Morse type. The study and classification of pairs $(M,\F)$ is a challenging (and difficult) problem. In this setting, a classical result due to Reeb \cite{Reeb} states that a manifold admitting a …

2007-04-02abs ↗pdf ↗

Let MM be a nn-dimensional complex manifold and f,g:MMf,g:M\to M two distinct holomorphic self-maps. Suppose that ff and gg coincide on a globally irreducible compact hypersurface SMS\subset M. We show that if one of the two maps is a local biholomorphism around S=SSing(S)S'=S-\text{Sing}(S) and, if needed, SS' sits into MM

2016-04-06abs ↗pdf ↗

Optimal regularity theory for stable minimal hypersurfaces with small singular set.

problem Optimal regularity of stable minimal hypersurfaces with small singular set.
method Analysis of stable minimal hypersurfaces in a specific domain with small singular set.
result Optimal size assumption on the non-immersed singular set guarantees optimal regularity.

Global singularities propagate in magnetic mechanical systems on Riemannian manifolds.

problem Propagation of singularities in magnetic mechanical systems.
method Combines reduction from magnetic to Riemannian systems, analysis of reparameterized flows, and regularization techniques.
result Invariant singular set under generalized gradient flow dynamics.

New bounds on singular set size for harmonic maps into 2-sphere in higher dimensions.

problem Bounding the size of singular set for harmonic maps into 2-sphere.
method Extending previous results to higher dimensions, proving new inequalities.
result Stable bounds on singular set size under small perturbations.

Spectrogram-Channels U-Net separates sounds by treating each channel as a source's spectrogram.

problem Sound source separation in music information retrieval.
method Adapting U-Net to treat each channel of the output as a source's spectrogram, balancing volumes between sources.
result State-of-the-art performance on singing voice and multi-instrument separation.

Framework converts singer identity and vocal technique from non-parallel corpora.

problem Converts singer identity and vocal technique from non-parallel corpora.
method Uses variational autoencoders with separate encoders for singer identity and vocal technique.
result Successfully disentangles and converts singer identity and vocal technique.

Paper presents a provably correct algorithm for CNMF under separable conditions.

problem Convolutive nonnegative matrix factorization (CNMF) under separable assumptions.
method Algorithm exploiting NMF model and existing separable NMF algorithms.
result Guaranteed solution in low noise settings, runs in polynomial time.

We study the asymptotics as p2p\uparrow 2 of stationary pp-harmonic maps upW1,p(M,S1)u_p\in W^{1,p}(M,S^1) from a compact manifold MnM^n to S1S^1, satisfying the natural energy growth condition Mdupp=O(12p).\int_M|du_p|^p=O(\frac{1}{2-p}). Along a subsequence pj2p_j\to 2, we show that the singular sets Sing(upj)Sing(u_{p_j}) converge to the sup…

2018-02-08abs ↗pdf ↗