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doi: 10.3390/math3030690
Root-operator factorization à la Dirac provides an effective tool to deal with equations, which are not of evolution type, or are ruled by fractional differential operators, thus eventually yielding evolution-like equations although for a multicomponent vector. We will review the method along with its extension to root operators of degree higher than two. Also, we will show the results obtained by the Dirac-method as well as results from other methods, specifically in connection with evolution-like equations ruled by square-root operators, that we will address to as relativistic evolution equations.
root-operator factorization, dirac equation, evolution equation, Time-dependent Schrödinger equations and Dirac equations, QA1-939, Initial value problems for linear higher-order PDEs, Dirac equation, Fractional partial differential equations, Mathematics, root operator
root-operator factorization, dirac equation, evolution equation, Time-dependent Schrödinger equations and Dirac equations, QA1-939, Initial value problems for linear higher-order PDEs, Dirac equation, Fractional partial differential equations, Mathematics, root operator
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