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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.

169,291 papers · 148 categories

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48 results for CDS rates

The paper proposes a machine learning method to estimate proxy CDS rates for illiquid counterparties.

problem Estimating counterparty default risks from illiquid CDS quotes for financial valuation and risk management.
method Constructing proxy CDS rates by associating illiquid counterparty liquid CDS Proxy using machine learning techniques.
result Some classifiers achieve highly satisfactory accuracy rates in constructing proxy CDS rates.

We review different approaches for measuring the impact of liquidity on CDS prices. We start with reduced form models incorporating liquidity as an additional discount rate. We review Chen, Fabozzi and Sverdlove (2008) and Buhler and Trapp (2006, 2008), adopting different assumptions on how liquidity rates enter the CD…

2010-03-03abs ↗pdf ↗

Modified model for Quanto CDS pricing with stochastic recovery and reduced complexity.

problem Modeling Quanto CDS with stochastic recovery and reduced complexity of interest rate.
method Modified Itkin, Shcherbakov, and Veygman (2019) model with RBF-FD method.
result Influence of recovery rate volatility and mean-reversion on Quanto CDS spread.

Paper offers a simple CDS approximation formula with high accuracy.

problem Lack of CDS levels for market appreciation of companies' default risk.
method Developed a global and transparent Equity-to-Credit (E2C) formula using random forest regression.
result Random forest regression with E2C formula achieves 87.3% out-of-sample accuracy in CDS approximations.

This study examines the interaction between CDS and stock indices, revealing significant short and long-term impacts.

problem Understanding the interaction between Credit Default Swaps (CDS) and national stock indices.
method ARDL technique applied to analyze short and long-run interactions between BIST-100 index and CDS prices over a specific period.
result The study finds that changes in CDS and BIST-100 index prices have significant impacts on each other, with long-term effects being more pronounced.

Basel III introduces new capital charges for CVA. These charges, and the Basel 2.5 default capital charge can be mitigated by CDS. Therefore, to price in the capital relief that CDS contracts provide, we introduce a CDS pricing model with three legs: premium; default protection; and capital relief. If markets are compl…

2012-11-23abs ↗pdf ↗

Differentially private random block coordinate descent improves utility in machine learning.

problem Lack of privacy in classical CD methods when handling sensitive information.
method Proposes a differentially private random block coordinate descent method using sketch matrices and importance sampling.
result Demonstrates improved convergence rates and utility guarantees compared to non-private methods.

The paper models rating transitions and calibrates them to market data for XVA calculations.

problem Calibrating rating models to both historical and market data for accurate XVA calculations.
method Modeling rating transitions as a Markov chain, calibrating to historical and market data, proposing a novel calibration procedure.
result Improved XVA scheme through better calibration of rating models.

We introduce a novel class of credit risk models in which the drift of the survival process of a firm is a linear function of the factors. The prices of defaultable bonds and credit default swaps (CDS) are linear-rational in the factors. The price of a CDS option can be uniformly approximated by polynomials in the fact…

2016-05-24abs ↗pdf ↗

We develop an efficient method to calibrate CDS spreads using asymptotic approximations.

problem Calibrating CDS spreads in the SSRD model with correlated processes.
method Asymptotic coefficient expansion to approximate solutions of nonlinear PDEs.
result Our approximation does not require uncorrelated interest rate and default intensity processes.

In this paper, we have studied the pricing of a continuously collateralized CDS. We have made use of the "survival measure" to derive the pricing formula in a straightforward way. As a result, we have found that there exists irremovable trace of the counter party as well as the investor in the price of CDS through thei…

2011-04-11abs ↗pdf ↗

We derive an arbitrage free relationship between recovery swap rates, digital default swap spreads and conventional CDS spreads, and argue that the fair forward recovery rate used in recovery swaps must contain a convexity premium over the expected recovery value.

2010-01-05abs ↗pdf ↗

CD methods tackle nonconvex optimization with three terms, achieving critical points.

problem Minimizing nonconvex functions with specific structure.
method Developed randomized CD, randomly permuted CD, and accelerated CD methods.
result CD methods converge to critical points with sublinear complexity.

Optimal maps exist in very strict CD(K,)CD(K,\infty) spaces despite plan uniqueness issues.

problem Existence of optimal transport maps in very strict CD(K,)CD(K,\infty) spaces.
method Introduced a more restrictive CD(K,)CD(K,\infty) condition and showed existence of optimal maps.
result Existence of optimal maps in very strict CD(K,)CD(K,\infty) spaces.

The study presents examples of CD(0,N)CD(0,N) spaces with varying dimensions and discusses the limitations of the CD(0,N)CD(0,N) condition.

problem Exploring the properties and limitations of CD(0,N)CD(0,N) spaces with varying dimensions.
method Generalizing results from previous work, presenting examples and analyzing the conditions under which the CD(0,N)CD(0,N) condition fails.
result The CD(0,N)CD(0,N) condition is not stable under measured Gromov-Hausdorff convergence and may fail in various ways.

We develop a model for the dynamic evolution of default-free and defaultable interest rates in a LIBOR framework. Utilizing the class of affine processes, this model produces positive LIBOR rates and spreads, while the dynamics are analytically tractable under defaultable forward measures. This leads to explicit formul…

2012-02-03abs ↗pdf ↗

The importance of adequately modeling credit risk has once again been highlighted in the recent financial crisis. Defaults tend to cluster around times of economic stress due to poor macro-economic conditions, {\em but also} by directly triggering each other through contagion. Although credit default swaps have radical…

2012-02-14abs ↗pdf ↗

The Contrastive Divergence (CD) algorithm has achieved notable success in training energy-based models including Restricted Boltzmann Machines and played a key role in the emergence of deep learning. The idea of this algorithm is to approximate the intractable term in the exact gradient of the log-likelihood function b…

2016-03-17abs ↗pdf ↗

A new algorithm, Weighted Contrastive Divergence (WCD), improves on Contrastive Divergence (CD) for learning Boltzmann architectures.

problem Computational infeasibility of exact gradient computation in Boltzmann architectures.
method Proposes Weighted Contrastive Divergence (WCD) as a modification of Contrastive Divergence (CD) with small modifications to the negative phase.
result Experimental results show significant improvement of WCD over standard CD and persistent CD with minimal additional computational cost.

In this work we derive an approximated no-arbitrage market valuation formula for Constant Maturity Credit Default Swaps (CMCDS). We move from the CDS options market model in Brigo (2004), and derive a formula for CMCDS that is the analogous of the formula for constant maturity swaps in the default free swap market unde…

2008-12-22abs ↗pdf ↗

Given any K and N we show that there exists a compact geodesic metric measure space satisfying locally the CD(0,4) condition but failing CD(K,N) globally. The space with this property is a suitable non convex subset of R^2 equipped with the l^\infty-norm and the Lebesgue measure. Combining many such spaces gives a (non…

2013-05-28abs ↗pdf ↗

New methods improve prediction regions for high-dimensional data.

problem Creating effective prediction regions for high-dimensional data.
method CD-split and HPD-split methods that combine split method and data-driven partition.
result CD-split and HPD-split converge to oracle highest predictive density set and satisfy local and asymptotic conditional validity.

We introduce Dirac processes, using Dirac delta functions, for short-rate-type pricing of financial derivatives. Dirac processes add spikes to the existing building blocks of diffusions and jumps. Dirac processes are Generalized Processes, which have not been used directly before because the dollar value of non-Real nu…

2015-04-17abs ↗pdf ↗

CDS (credit default swap) contracts that were initiated some time ago frequently have spreads and/or maturities that are not available on the current market of CDSs, and are thus illiquid. This article introduces an incomplete-market approach to valuing illiquid CDSs that, in contrast to the risk-neutral approach of cu…

2014-03-06abs ↗pdf ↗

Abstract shows entropy and convexity definitions of very strict CD(K,N)CD(K,N) spaces are equivalent.

problem Equivalence of definitions of very strict CD(K,N)CD(K,N) spaces.
method Showed equivalence of definitions using entropy functionals and full displacement convexity class.
result Equivalence of definitions of very strict CD(K,N)CD(K,N) spaces.

Quantum annealer speeds up RBM training for image classification.

problem Training RBM with contrastive divergence (CD) is slow and computationally expensive.
method Used D-Wave 2000Q quantum annealer to calculate model expectation of gradient learning for RBM.
result Quantum training yields similar classification performance to CD but faster.

Almost-Riemannian manifolds fail to meet a synthetic curvature condition.

problem Proving almost-Riemannian manifolds do not satisfy the CD\mathsf{CD} condition.
method Developed a new strategy to contradict the 1-dimensional CD\mathsf{CD} condition.
result 2D and strongly regular almost-Riemannian manifolds do not satisfy CD(K,N)\mathsf{CD}(K,N) for any KK and NN.

Uniform bounds on ends for non-branching CD spaces with nonnegative curvature outside a compact set.

problem Bounding the number of ends of non-branching CD spaces with nonnegative curvature outside a compact set.
method Adapting Z.-D. Liu's work to prove a ball covering property.
result Uniform bounds on the number of ends of such spaces.