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This manuscript explores quaternionic representations of wave packets in one dimension, indicating new possibilities in quantum mechanics.
A quaternion is an interesting concept that extends complex numbers to 4-D. The manuscript is about using quaternions to represent triangular potential, wave packets in one-dimension and using anti-hermitian operators results are obtained in quaternionic form including expectation values of position, momentum and energy.
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Deepika et al. (2026) studied this question.
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