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Since then many mathematicians studied the related model in one dimension and higher dimensions.
Many mathematicians studied fixed point results for modular metric spaces; see [7 12].
Afterwards many mathematicians studied fixed point properties for modular metric spaces; see [16 19].
In recent decades, many mathematicians studied some SIEs of convolution type.
Many mathematicians studied in this direction and their work pertaining to this area is described in the papers [14, 26, 33 38] etc.
Afterward, many mathematicians studied fixed point theorems for single-valued and set-valued mappings in b-metric spaces (see [2 7] and references therein).
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After Theorem A, many mathematicians studying this field have applied this theorem to get some results (see [2]).
In view of his remarkable contributions, many mathematicians consider Brouwer the founder of topology.
Many mathematicians have studied the q-Bernoulli, q-Euler polynomials and related topics (see [1 11]).
Recently Kim, Simsek, Yang and also many mathematicians have studied a two-variable Dirichlet L-function.
Recently, many mathematicians have studied for -Euler and -Bernoulli polynomials and numbers (see [1 18]).
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