Diatomic chain. Consider the normal modes of a linear chain in which the force constants between nearest-neighbor atoms are alternately C and 10C. Let the masses be equal, and let the nearest-neighbor separation be a/2. Find w(K) at K = 0 and K = π/a. Sketch in the dispersion relation by eye. This problem simu- lates a crystal of diatomic molecules such as H₂.
Diatomic chain. Consider the normal modes of a linear chain in which the force constants between nearest-neighbor atoms are alternately C and 10C. Let the masses be equal, and let the nearest-neighbor separation be a/2. Find w(K) at K = 0 and K = π/a. Sketch in the dispersion relation by eye. This problem simu- lates a crystal of diatomic molecules such as H₂.
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![5. Diatomic chain. Consider the normal modes of a linear chain in which the force
constants between nearest-neighbor atoms are alternately C and 10C. Let the
masses be equal, and let the nearest-neighbor separation be a/2. Find w(K) at
K = 0 and K T/a. Sketch in the dispersion relation by eye. This problem simu-
lates a crystal of diatomic molecules such as H₂.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F81e03d6c-c953-47c6-a5f9-daf0571ac32a%2F2054402f-d1b4-4917-8b59-75092cab6448%2Ffuynzwg_processed.png&w=3840&q=75)
Transcribed Image Text:5. Diatomic chain. Consider the normal modes of a linear chain in which the force
constants between nearest-neighbor atoms are alternately C and 10C. Let the
masses be equal, and let the nearest-neighbor separation be a/2. Find w(K) at
K = 0 and K T/a. Sketch in the dispersion relation by eye. This problem simu-
lates a crystal of diatomic molecules such as H₂.
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