activity
20142025
most citedPseudo-binomial Approximation to -runs

10 citations · 42 across the 20 of their papers we have counts for

collaborators

23 papers

cs.CL2025

Advances and Challenges in Semantic Textual Similarity: A Comprehensive Survey

Lokendra Kumar, Neelesh S. Upadhye, Kannan Piedy

Semantic Textual Similarity (STS) research has expanded rapidly since 2021, driven by advances in transformer architectures, contrastive learning, and domain-specific techniques. T…

math.OC2025

Adaptive Efficiency Optimization in SDLC: An MILP Approach for Balanced and Cost-Effective Resource Allocation

Lokendra Kumar, Neelesh S. Upadhye, Kannan Piedy

The efficient allocation of human resources is a critical concern in software development and other industries. This paper introduces a rigorous mathematical methodology for task a…

q-fin.CP2024

Hybrid Vector Auto Regression and Neural Network Model for Order Flow Imbalance Prediction in High Frequency Trading

Abdul Rahman, Neelesh Upadhye

In high frequency trading, accurate prediction of Order Flow Imbalance (OFI) is crucial for understanding market dynamics and maintaining liquidity. This paper introduces a hybrid…

math.PR2024

Approximations Related to Tempered Stable Distributions

Kalyan Burman, Neelesh S Upadhye, Palaniappan Vellaisamy

In this article, we first obtain, for the Kolmogorov distance, an error bound between a tempered stable and a compound Poisson distribution and also an error bound between a temper…

math.PR2024

Covariance Identities and Variance Bounds for Infinitely Divisible Random Variables and Their Applications

Kalyan Barman, Neelesh S Upadhye, Palaniappan Vellaisamy

In this article, we establish a general covariance identity for infinitely divisible distributions (IDD). Using this result, we derive Cacoullos type variance bounds for the IDD. A…

stat.ME2021★ 1 cited

Estimation of the Parameters of Vector Autoregressive (VAR) Time Series Model with Symmetric Stable Noise

Aastha M. Sathe, N. S. Upadhye

In this article, we propose the fractional lower order covariance method (FLOC) for estimating the parameters of vector autoregressive process (VAR) of order , with sy…

math.PR2020★ 3 cited

Stein's Method for Tempered Stable Distributions

Kalyan Barman, N. S. Upadhye

In this article, we develop Stein characterization for two-sided tempered stable distribution. Stein characterizations for normal, gamma, Laplace, and variance-gamma distributions…

math.PR2020★ 1 cited

Subordinated Compound Poisson processes of order

Ayushi Singh Sengar, N. S. Upadhye

In this article, the compound Poisson processes of order (CPPoK) is introduced and its properties are discussed. Further, using mixture of tempered stable subordinator (MTSS) a…

math.PR2020

Approximations Related to the Sums of -dependent Random Variables

Amit N. Kumar, Neelesh S. Upadhye, P. Vellaisamy

In this paper, we consider the sums of non-negative integer valued -dependent random variables, and its approximation to the power series distribution. We first discuss some rel…

math.PR2020★ 1 cited

A Unified Approach to Stein's Method for Stable Distributions

Neelesh S Upadhye, Kalyan Barman

In this article, we first review the connection between Lévy processes and infinitely divisible random variables, and the classification of infinitely divisible distributions. Usin…

stat.CO2019

Estimation of the Parameters of Symmetric Stable ARMA and ARMA-GARCH Models

Aastha M. Sathe, N. S. Upadhye

In this article, we first propose the modified Hannan-Rissanen Method for estimating the parameters of the autoregressive moving average (ARMA) process with symmetric stable noise…

q-fin.PM2019★ 2 cited

Bayesian Filtering for Multi-period Mean-Variance Portfolio Selection

Shubhangi Sikaria, Rituparna Sen, Neelesh S. Upadhye

For a long investment time horizon, it is preferable to rebalance the portfolio weights at intermediate times. This necessitates a multi-period market model in which portfolio opti…

q-fin.ST2019

On the Compound Beta-Binomial Risk Model with Delayed Claims and Randomized Dividends

Aparna B. S, Neelesh S Upadhye

In this paper, we propose the discrete time Compound Beta-Binomial Risk Model with by-claims, delayed by-claims and randomized dividends. We then analyze the Gerber-Shiu function f…

stat.CO2019

Estimation of the Parameters of Multivariate Stable Distributions

Aastha M. Sathe, Neelesh. S. Upadhye

In this paper, we begin our discussion with some of the well-known methods available in the literature for the estimation of the parameters of a univariate/multivariate stable dist…

math.PR2018★ 1 cited

Time-changed Poisson processes of order

Ayushi S. Sengar, A. Maheshwari, N. S. Upadhye

In this article, we study the Poisson process of order k (PPoK) time-changed with an independent Lévy subordinator and its inverse, which we call respectively, as TCPPoK-I and TCPP…

math.PR2017★ 8 cited

Generalizations of Distributions Related to ()-runs

A. N. Kumar, N. S. Upadhye

The paper deals with three generalized dependent setups arising from a sequence of Bernoulli trials. Various distributional properties, such as probability generating function, pro…

math.PR2017★ 7 cited

On Discrete Gibbs Measure Approximation to Runs

Amit N Kumar, Neelesh S Upadhye

A Stein operator for the runs is derived as a perturbation of an operator for discrete Gibbs measure. Due to this fact, using perturbation technique, the approximation results for…

cs.IT2016

Maximal Packing with Interference Constraints

Rakshith Jagannath, Radha Krishna Ganti, Neelesh S Upadhye

In this work, we study the problem of scheduling a maximal set of transmitters subjected to an interference constraint across all the nodes. Given a set of nodes, the problem reduc…

math.PR2016★ 10 cited

Pseudo-binomial Approximation to -runs

A. N. Kumar, N. S. Upadhye

()-runs have received a special attention in the literature and its distribution can be obtained using combinatorial method (Huang and Tsai) and Markov chain approach (Daf…

math.ST2016

The LASSO Estimator: Distributional Properties

Rakshith Jagannath, Neelesh S Upadhye

The least absolute shrinkage and selection operator (LASSO) is a popular technique for simultaneous estimation and model selection. There have been a lot of studies on the large sa…

math.PR2016★ 6 cited

On Perturbations of Stein Operator

A. N. Kumar, N. S. Upadhye

In this paper, we obtain Stein operator for sum of independent random variables (rvs) which is shown as perturbation of negative binomial (NB) operator. Comparing the operator…

math.PR2016

Mittag-Leffler Lévy Processes

Arun Kumar, N. S. Upadhye

In this article, we introduce Mittag-Leffler Lévy process and provide two alternative representations of this process. First, in terms of Laplace transform of the marginal densitie…

math.PR2014★ 2 cited

On Stein operators for discrete approximations

N. S. Upadhye, V. Cekanavicius, P. Vellaisamy

In this paper, a new method based on probability generating functions is used to obtain multiple Stein operators for various random variables closely related to Poisson, binomial a…