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Recently, many mathematicians have considered fixed point, common fixed point, and coincidence point equations in partially ordered metrics spaces (see, e.g., [11 14]).
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In number theory, Znám's problem asks which sets of k integers have the property that each integer in the set is a proper divisor of the product of the other integers in the set, plus 1. Znám's problem is named after the Slovak mathematician Štefan Znám, who suggested it in 1972, although other mathematicians had considered similar problems around the same time.
Although the publication of Riemann's Habilitationsrede, "On the Hypotheses Underlying Geometry," meant that Helmholtz's own results would not be seen as original, Helmholtz says in his own essay that he is content that "so distinguished a mathematician [as Riemann] should have considered these questions as worthy of his attention" (Helmholtz 1883 [1868], cited in Königsberger 261).
The spectacular collapse of the Tacoma Narrows Bridge has attracted the attention of engineers, physicists, and mathematicians in the last 74 years.
Mathematicians have long disputed the question.
For hundreds of years mathematicians have fiddled with combination problems.
(Other mathematicians have reduced this gap to two hundred and forty six).
Mathematicians have been stumped for decades.
Just as actors have Kevin Bacon, mathematicians have Paul Erdös.
Many mathematicians have examined the eigenvalues so far.
Mathematicians have provided more theory of resonance from equations.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com