Prof. Vidit Nanda | Mathematical Institute

Prof. Vidit Nanda

PhD

Status:

Academic Faculty

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Personal website:

http://people.maths.ox.ac.uk/nanda

+44 1865 611504

Research groups:

Address

Mathematical Institute
University of Oxford
Andrew Wiles Building
Radcliffe Observatory Quarter
Woodstock Road
Oxford
OX2 6GG

Highlighted Publications:

Geometric anomaly detection in data

Geometric anomaly detection in data
Stolz-Pretzer, B; Tanner, J; Harrington, H; Nanda, V
Proceedings of the National Academy of Sciences issue 33 volume 117 page 19664-19669 (3 August 2020)

Local cohomology and stratification

Local cohomology and stratification
Nanda, V
Foundations of Computational Mathematics volume 20 page 195-222 (13 June 2019)

Persistence Paths and Signature Features in Topological Data Analysis.

Persistence Paths and Signature Features in Topological Data Analysis.
Chevyrev, I; Nanda, V; Oberhauser, H
IEEE transactions on pattern analysis and machine intelligence issue 1 volume 42 page 192-202 (7 December 2018)

Discrete Morse theory and classifying spaces

Discrete Morse theory and classifying spaces
Nanda, V; Tamaki, D; Tanaka, K
Advances in Mathematics volume 340 page 723-790 (18 October 2018)

A topological measurement of protein compressibility

A topological measurement of protein compressibility
Gameiro, M; Hiraoka, Y; Izumi, S; Kramar, M; Mischaikow, K; Nanda, V
Japan Journal of Industrial and Applied Mathematics issue 1 volume 32 page 1-17 (11 October 2014)

Recent Publications:

Equivariant simplicial reconstruction

Equivariant simplicial reconstruction
Carbone, L; Nanda, V; Naqvi, Y
SIAM Journal on Applied Algebra and Geometry issue 4 volume 4 page 532-552 (14 December 2020)

Canonical stratifications along bisheaves

Canonical stratifications along bisheaves
Nanda, V; Patel, A
Topological Data Analysis page 391-403 (26 June 2020)

Discrete Morse theory and localization

Discrete Morse theory and localization
Nanda, V
Journal of Pure and Applied Algebra (31 May 2018)

Higher interpolation and extension for persistence modules

Higher interpolation and extension for persistence modules
Bubenik, P; de Silva, V; Nanada, V
SIAM Journal on Applied Algebra and Geometry issue 1 volume 1 page 272-284 (7 June 2017)

Discrete Morse theory for computing cellular sheaf cohomology

Discrete Morse theory for computing cellular sheaf cohomology
Curry, J; Ghrist, R; Nanda, V
Foundations of Computational Mathematics issue 4 volume 16 page 875-897 (20 June 2015)

Preferred address:

Email: nanda@maths.ox.ac.uk

Office: S3.04, Andrew Wiles Building

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