Bản mẫu:Intmath
This template generates integral symbols using unicode, for inline {{math}} formulae as an alternative to LaTeX generated in <math>.
Các tham số[sửa mã nguồn]
The template has three parameters, applicable one by one:
- Integral sign: Choose one of:
- int for ∫ symbol is U+222B
- iint for ∬ (double integral, U+222C),
- iiint for ∭ (triple integral, U+222D),
- oint for ∮ (contour integral, U+222E),
- varointclockwise for ∲ (clockwise contour integral, U+2232)
- ointctrclockwise for ∳ (anticlockwise contour integral, U+2233),
- oiint for ∯ (closed surface integral, U+222F),
- oiiint for ∰ (closed volume integral, U+2230).
- Subscript: Enter the subscript (symbol or short expression), for the lower limit or denoting an n-dimensional space or the (n − 1)- dimensional boundary.
- Superscript: Enter the superscript (symbol or short expression) for the upper limit.
NB:
- Applying
font-style: italic;
orfont-style: oblique;
to the integral symbol has no effect in Firefox, it remains upright. E.g.<span style="font-style: italic;">∫</span>
yields ∫;<span style="font-style: oblique;">∫</span>
yields ∫.
- This template already includes {{su}}.
Các ví dụ[sửa mã nguồn]
Không {{math}}[sửa mã nguồn]
- Γ(z) = ∫∞
0 e−ttz − 1dt
Γ(''z'') = {{intmath|int|0|∞}} ''e''<sup>−''t''</sup>''t''<sup>''z'' − 1</sup>''dt''
- ∲
C F(x) ∙ dx = −∳
C F(x) ∙ dx
{{intmath|varointclockwise|''C''}} ''F''('''x''') ∙ ''d'''''x''' = −{{intmath|ointctrclockwise|''C''}} ''F''('''x''') ∙ ''d'''''x'''
- ∯
∂V E ∙ dS =1/ε0∭
V ρ dV
- ∯
∂V B ∙ dS = 0
- ∮
∂S E ∙ dx = −∬
S∂B/∂t ∙ dS
- ∮
∂S B ∙ dx = ∬
S (μ0J +1/c2∂E/∂t) ∙ dS
{{intmath|oiint|∂''V''}} '''E''' ∙ ''d'''''S''' = {{sfrac|1|''ε''<sub>0</sub>}}{{intmath|iiint|''V''}} ''ρ'' ''dV''
{{intmath|oiint|∂''V''}} '''B''' ∙ ''d'''''S''' = 0
{{intmath|oint|∂''S''}} '''E''' ∙ ''d'''''x''' = −{{intmath|iint|''S''}} {{sfrac|∂'''B'''|∂''t''}} ∙ ''d'''''S'''
{{intmath|oint|∂''S''}} '''B''' ∙ ''d'''''x''' = {{intmath|iint|''S''}} (''μ''<sub>0</sub>'''J''' + {{sfrac|1|''c''<sup>2</sup>}}{{sfrac|∂'''E'''|∂''t''}}) ∙ ''d'''''S'''
{{math}}[sửa mã nguồn]
- Γ(z) = ∫∞
0 e−ttz − 1dt
{{math|Γ(''z'') {{=}} {{intmath|int|0|∞}} ''e''<sup>−''t''</sup>''t''<sup>''z'' − 1</sup>''dt''}}
- ∲
CF(x) ∙ dx = −∳
C F(x) ∙ dx
{{math|{{intmath|varointclockwise|''C''}} ''F''('''x''') ∙ ''d'''''x''' {{=}} −{{intmath|ointctrclockwise|''C''}} ''F''('''x''') ∙ ''d'''''x'''}}
- ∯
∂V E ∙ dS =1/ε0∭
V ρ dV
- ∯
∂V B ∙ dS = 0
- ∮
∂S E ∙ dx = −∬
S∂B/∂t ∙ dS
- ∮
∂S B ∙ dx = ∬
S (μ0J +1/c2∂E/∂t) ∙ dS
{{math|{{intmath|oiint|∂''V''}} '''E''' ∙ ''d'''''S''' {{=}} {{sfrac|1|''ε''<sub>0</sub>}}{{intmath|iiint|''V''}} ''ρ'' ''dV''}}
{{math|{{intmath|oiint|∂''V''}} '''B''' ∙ ''d'''''S''' {{=}} 0}}
{{math|{{intmath|oint|∂''S''}} '''E''' ∙ ''d'''''x''' {{=}} −{{intmath|iint|''S''}} {{sfrac|∂'''B'''|∂''t''}} ∙ ''d'''''S'''}}
{{math|{{intmath|oint|∂''S''}} '''B''' ∙ ''d'''''x''' {{=}} {{intmath|iint|''S''}} (''μ''<sub>0</sub>'''J''' + {{sfrac|1|''c''<sup>2</sup>}}{{sfrac|∂'''E'''|∂''t''}}) ∙ ''d'''''S'''}}
Xem thêm[sửa mã nguồn]
- {{Intorient}}
- {{oiiint}}
- {{oiint}}
- Wikipedia:Rendering math
Wiki - Keonhacai copa chuyên cung cấp kiến thức thể thao, keonhacai tỷ lệ kèo, bóng đá, khoa học, kiến thức hằng ngày được chúng tôi cập nhật mỗi ngày mà bạn có thể tìm kiếm tại đây có nguồn bài viết: https://vi.wikipedia.org/wiki/B%E1%BA%A3n_m%E1%BA%ABu:Intmath