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Online Theses Library of MG University
Category Title / Sections Scholar Branch of Study Year
Page Fig.1.3. Schematic representation of skeletal atoms of a polymer chain and end-to-end distance.. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998
Page 2.2 Freely rotating chains. (Thesis: Self-avoiding walk on lattices Daisy Joseph Chemistry 1998
Page 2.3 chains with restricted rotation and independent bond rotation potential. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998
Page Fig.2.2. Minimum energy conformations for (a) ethane (b) methanol.. (Thesis: Self-avoiding walk on lattices Daisy Joseph Chemistry 1998
Page Fig.2.3. The potential energy E (φ2) of rotation about the central c-c bond in butane.. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998
Page 2.6.2 Monte carlo method. (Thesis: Self-avoiding walk on lattices Daisy Joseph Chemistry 1998
Page 2.7.2 Number of polygonal closures of n-steps, qn. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998
Page 3.6 The classification of random walk. (Thesis: Self-avoiding walk on lattices Daisy Joseph Chemistry 1998
Page 4. Method of computation. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998
Page Fig.4.2. Plot of the characteristic ratios of walks that avoid badc-tracking against the chain length for different dimensions.. (Thesis: Self-avoiding walk on lattices Daisy Joseph Chemistry 1998
Page Table 4.5. Lst of the characteristic ratios of walks that avoid back-tracking invarious dimensions.. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998
Page Table 4.6. Number of walks with at Least one self-avoiding polygonal closure in two dimension.. (Thesis: Self-avoiding walk on lattices Daisy Joseph Chemistry 1998
Page Table 4.7. Number of walks with at least one self-avoiding polygonal closurein three dimension. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998
Page Table 4.8. Number of walks with at least one polygonal closure in four dimension.. (Thesis: Self-avoiding walk on lattices Daisy Joseph Chemistry 1998
Page Table 4.9. Number of walks with at least one polygonal closure in five dimension.. (Thesis: Self-avoiding walk on lattices ) Daisy Joseph Chemistry 1998



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