Naveen Gabrani - Academia.edu (original) (raw)
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Papers by Naveen Gabrani
Information Processing Letters, 1992
Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, In... more Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, Information Processing Letters 42 (1992) 117-119. We present a linear-time sequential algorithm for the construction of a binary tree, given its preorder and inorder traversals. The algorithm leads to an optimal O(log n) time parallel algorithm on the EREW PRAM model, where n is the number of nodes in the tree.
Information Processing Letters, 1992
Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, In... more Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, Information Processing Letters 42 (1992) 117-119. We present a linear-time sequential algorithm for the construction of a binary tree, given its preorder and inorder traversals. The algorithm leads to an optimal O(log n) time parallel algorithm on the EREW PRAM model, where n is the number of nodes in the tree.
Information Processing Letters, 1992
Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, In... more Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, Information Processing Letters 42 (1992) 117-119. We present a linear-time sequential algorithm for the construction of a binary tree, given its preorder and inorder traversals. The algorithm leads to an optimal O(log n) time parallel algorithm on the EREW PRAM model, where n is the number of nodes in the tree.
Information Processing Letters, 1992
Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, In... more Gabrani, N. and P. Shankar, A note on the reconstruction of a binary tree from its traversals, Information Processing Letters 42 (1992) 117-119. We present a linear-time sequential algorithm for the construction of a binary tree, given its preorder and inorder traversals. The algorithm leads to an optimal O(log n) time parallel algorithm on the EREW PRAM model, where n is the number of nodes in the tree.