symbolic operator - definição. O que é symbolic operator. Significado, conceito
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O que (quem) é symbolic operator - definição

HISTORICAL TERM IN MATHEMATICS
Umbral algebra; Umbral operator; Umbral Operator; Blissard's symbolic method; Blissard, John

The Symbolic         
TERM IN LACANIAN PSYCHOANALYSIS
Symbolic order
The Symbolic (or Symbolic Order of the Borromean knot)Thurston, Luke, "Ineluctable Nodalities: On the Borromean Knot", in: Dany Nobus (ed.), Key Concepts of Lacanian Psychoanalysis, Other Press, pp.
Symbol of a differential operator         
TYPICALLY LINEAR OPERATOR DEFINED IN TERMS OF DIFFERENTIATION OF FUNCTIONS
Differentiation operator; Order of a differential operator; First-order differential operator; Differential operators; Partial differential operator; Derivative operator; Formal adjoint; Linear differential operator; Adjoint of a differential operator; Symbol of a differential operator; Differential Operator; Principal symbol; Ordinary differential operator; Ring of differential operators; Bidifferential operator
In mathematics, the symbol of a linear differential operator is a polynomial representing a differential operator, which is obtained, roughly speaking, by replacing each partial derivative by a new variable. The symbol of a differential operator has broad applications to Fourier analysis.
Transfer operator         
PUSHFORWARD ON THE SPACE OF MEASURABLE FUNCTIONS
Ruelle operator; Perron-Frobenius operator; Perron-Frobenius Operator; Frobenius-Perron operator; Bernoulli operator; Ruelle-Frobenius-Perron operator; Frobenius–Perron operator; Perron–Frobenius operator
In mathematics, the transfer operator encodes information about an iterated map and is frequently used to study the behavior of dynamical systems, statistical mechanics, quantum chaos and fractals. In all usual cases, the largest eigenvalue is 1, and the corresponding eigenvector is the invariant measure of the system.

Wikipédia

Umbral calculus

In mathematics before the 1970s, the term umbral calculus referred to the surprising similarity between seemingly unrelated polynomial equations and certain shadowy techniques used to "prove" them. These techniques were introduced by John Blissard and are sometimes called Blissard's symbolic method. They are often attributed to Édouard Lucas (or James Joseph Sylvester), who used the technique extensively.