最終更新日
：2024/08/05
Lipschitz condition
noun
(mathematical
analysis)
A
property
which
can
be
said
to
be
held
by
some
point
in
the
domain
of
a
real-valued
function
if
there
exists
a
neighborhood
of
that
point
and
a
certain
constant
such
that
for
any
other
point
in
that
neighborhood,
the
absolute
value
of
the
difference
of
their
function
values
is
less
than
the
product
of
the
constant
and
the
absolute
value
of
the
difference
between
the
two
points.
意味（1）
(mathematical
analysis)
A
property
which
can
be
said
to
be
held
by
some
point
in
the
domain
of
a
real-valued
function
if
there
exists
a
neighborhood
of
that
point
and
a
certain
constant
such
that
for
any
other
point
in
that
neighborhood,
the
absolute
value
of
the
difference
of
their
function
values
is
less
than
the
product
of
the
constant
and
the
absolute
value
of
the
difference
between
the
two
points.
復習用の問題
(mathematical analysis) A property which can be said to be held by some point in the domain of a real-valued function if there exists a neighborhood of that point and a certain constant such that for any other point in that neighborhood, the absolute value of the difference of their function values is less than the product of the constant and the absolute value of the difference between the two points.
正解を見る
Lipschitz condition
The Lipschitz condition guarantees the existence of a unique solution to the differential equation.
正解を見る
The Lipschitz condition guarantees the existence of a unique solution to the differential equation.
English Dictionary
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問題の編集設定
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- 審査に対する投票権限を持つユーザー - 編集者
- 決定に必要な投票数 - 1
