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20172025
most citedLocation estimation for symmetric log-concave densities

2 citations · 7 across the 12 of their papers we have counts for

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9 papers · 1 filter

math.ST2025

On Fisher Consistency of Surrogate Losses for Optimal Dynamic Treatment Regimes with Multiple Categorical Treatments per Stage

Nilanjana Laha, Nilson Chapagain, Victoria Cicherski +1

Patients with chronic diseases often receive treatments at multiple time points, or stages. Our goal is to learn the optimal dynamic treatment regime (DTR) from longitudinal patien…

math.ST2023

Revisiting the two-sample location shift model with a log-concavity assumption

Ridhiman Saha, Priyam Das, Nilanjana Laha

In this paper, we consider the two-sample location shift model, a classic semiparametric model introduced by Stein (1956). This model is known for its adaptive nature, enabling non…

math.ST2021

Finding the Optimal Dynamic Treatment Regime Using Smooth Fisher Consistent Surrogate Loss

Nilanjana Laha, Aaron Sonabend-W, Rajarshi Mukherjee +1

Large health care data repositories such as electronic health records (EHR) open new opportunities to derive individualized treatment strategies for complicated diseases such as se…

math.ST2021★ 1 cited

On Statistical Inference with High Dimensional Sparse CCA

Nilanjana Laha, Nathan Huey, Brent Coull +1

We consider asymptotically exact inference on the leading canonical correlation directions and strengths between two high dimensional vectors under sparsity restrictions. In this r…

math.ST2021

On Support Recovery with Sparse CCA: Information Theoretic and Computational Limits

Nilanjana Laha, Rajarshi Mukherjee

In this paper we consider asymptotically exact support recovery in the context of high dimensional and sparse Canonical Correlation Analysis (CCA). Our main results describe four r…

math.ST2021

Adaptive estimation in symmetric location model under log-concavity constraint

Nilanjana Laha

We revisit the problem of estimating the center of symmetry of an unknown symmetric density . Although stone (1975), Eden (1970), and Sacks (1975) constructed adaptive estim…

math.ST2020★ 1 cited

Bi--Concave Distributions

Nilanjana Laha, Zhen Miao, Jon A. Wellner

We introduce new shape-constrained classes of distribution functions on R, the bi--concave classes. In parallel to results of Dümbgen, Kolesnyk, and Wilke (2017) for what they…

math.ST2019★ 2 cited

Location estimation for symmetric log-concave densities

Nilanjana Laha

We revisit the problem of estimating the center of symmetry of an unknown symmetric density . Although Stone (1975), Van Eden (1970), and Sacks (1975) constructed adaptive e…

math.ST2017★ 1 cited

Bi--concave distributions

Nilanjana Laha, Jon A. Wellner

We introduce a new shape-constrained class of distribution functions on R, the bi--concave class. In parallel to results of Dümbgen, Kolesnyk, and Wilke (2017) for what they c…