Mathematical modeling study demonstrates conformable fractional differential transform methods on complex equations, highlighting expanded utility for oscillatory systems.
Key Points
To establish semi-analytical solutions for single-variable conformable fractional differential equations featuring uncommon and highly oscillatory terms using the conformable fractional differential transform method.
Adapted the standard differential transform method into the conformable fractional differential transform method (CFDTM).
Employed an inverse problem approach using highly oscillatory functions to generate complex equations with rarely documented terms.
Derived transformation conversion rules for non-standard terms within the conformable fractional framework.
Successfully established transformed rules and conversion equivalents for uncommon terms in conformable fractional differential equations.