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Number of items: 11.

Journal Article

Pranesh, Srikara and Ghosh, Debraj (2015) Faster computation of the Karhunen-Loeve expansion using its domain independence property. In: COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 285 . pp. 125-145.

Hossain, Md Nurtaj and Sarkar, Soumyadipta and Ghosh, Debraj (2015) Identification of dominant modes in random dynamical and aeroelastic systems. In: JOURNAL OF SOUND AND VIBRATION, 357 . pp. 128-144.

Suryawanshi, Anup and Ghosh, Debraj (2015) Wind speed prediction using spatio-temporal covariance. In: NATURAL HAZARDS, 75 (2). pp. 1435-1449.

Sarkar, Soumyadipta and Ghosh, Debraj (2015) A hybrid method for stochastic response analysis of a vibrating structure. In: ARCHIVE OF APPLIED MECHANICS, 85 (11). pp. 1607-1626.

Ghosh, Debraj and Suryawanshi, Anup (2014) Approximation of Spatio-Temporal Random Processes Using Tensor Decomposition. In: COMMUNICATIONS IN COMPUTATIONAL PHYSICS, 16 (1). pp. 75-95.

Krishnan, Anoop NM and Ghosh, Debraj (2014) Chirality dependent elastic properties of single-walled boron nitride nanotubes under uniaxial and torsional loading. In: JOURNAL OF APPLIED PHYSICS, 115 (6).

Krishnan, Anoop NM and Ghosh, Debraj (2014) Defect induced plasticity and failure mechanism of boron nitride nanotubes under tension. In: JOURNAL OF APPLIED PHYSICS, 116 (4).

Krishnan, Anoop NM and Ghosh, Debraj (2014) A novel method for studying the buckling of nanotubes considering geometrical imperfections. In: APPLIED PHYSICS A-MATERIALS SCIENCE & PROCESSING, 117 (2). pp. 945-953.

Ghosh, Debraj (2013) Application of the random eigenvalue problem in forced response analysis of a linear stochastic structure. In: Archive of Applied Mechanics, 83 (9). pp. 1341-1357.

Ghosh, Debraj and Ghanem, Roger (2012) An invariant subspace-based approach to the random eigenvalue problem of systems with clustered spectrum. In: INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN ENGINEERING, 91 (4). pp. 378-396.

Ghosh, Debraj and Avery, Philip and Farhat, Charbel (2009) An FETI-preconditioned conjuerate gradient method for large-scale stochastic finite element problems. In: International Journal for Numerical Methods in Engineering, 80 (6-7, Sp. Iss. SI). pp. 914-931.

This list was generated on Tue Dec 1 06:38:59 2015 IST.