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Second-Order Partial Differentiation of Real Ternary Functions

100%
Inoué T.
Formalized Mathematics
|
2010
|
tom 18
|
nr 2
113-127
EN
In this article, we shall extend the result of [17] to discuss second-order partial differentiation of real ternary functions (refer to [7] and [14] for partial differentiation).
2
Content available remote

Partial Differentiation of Real Ternary Functions

51%
Inoué T., Xie B., Liang X.
Formalized Mathematics
|
2010
|
tom 18
|
nr 1
39-46
EN
In this article, we shall extend the result of [19] to discuss partial differentiation of real ternary functions (refer to [8] and [16] for partial differentiation).
3
Content available remote

Differentiation of Vector-Valued Functions onn-Dimensional Real Normed Linear Spaces

51%
Inoué T., Endou N., Shidama Y.
Formalized Mathematics
|
2010
|
tom 18
|
nr 4
207-212
EN
In this article, we define and develop differentiation of vector-valued functions on n-dimensional real normed linear spaces (refer to [16] and [17]).
4
Content available remote

Partial Differentiation, Differentiation and Continuity onn-Dimensional Real Normed Linear Spaces

51%
Inoué T., Naumowicz A., Endou N., Shidama Y.
Formalized Mathematics
|
2011
|
tom 19
|
nr 2
65-68
EN
In this article, we aim to prove the characterization of differentiation by means of partial differentiation for vector-valued functions on n-dimensional real normed linear spaces (refer to [15] and [16]).
5
Content available remote

Partial Differentiation of Vector-Valued Functions onn-Dimensional Real Normed Linear Spaces

51%
Inoué T., Naumowicz A., Endou N., Shidama Y.
Formalized Mathematics
|
2011
|
tom 19
|
nr 1
1-9
EN
In this article, we define and develop partial differentiation of vector-valued functions on n-dimensional real normed linear spaces (refer to [19] and [20]).
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