Kalkulus multivariabel: Perbedaan antara revisi
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{{Kalkulus}}
'''Kalkulus multivariabels''' (juga dikenal sebagai "Kalkulus multivariat"; {{lang-en|multivariate calculus}} atau ''multivariable calculus'') adalah ekstensi atau perluasan dari [[kalkulus]] dengan satu [[variabel]] menjadi kalkulus dengan lebih dari satu variabel,
== Contoh operasi ==
=== Limit dan kontinuitas ===
Studi [[limit fungsi|limit]] dan [[fungsi kontinue|kontinuitas]] dalam kalkulus multivariabel menghasilkan banya hasil yang berlawanan dengan naluri yang tidak dihasilkan oleh fungsi-fungsi dengan variabel tunggal.<!-- Misalnya, For example, there are scalar functions of two variables with points in their domain which give a particular limit when approached along any arbitrary line, yet give a different limit when approached along a parabola. For example, the function
:<math>f(x,y) = \frac{x^2y}{x^4+y^2}</math>
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Multivariable calculus is used in many fields of natural and social science and engineering to model and study high-dimensional systems that exhibit deterministic behavior. Non-deterministic, or [[stochastic process|stochastic]] systems can be studied using a different kind of mathematics, such as [[stochastic calculus]]. Quantitative analysts in finance also often use multivariate calculus to predict future trends in the stock market.
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== Lihat pula ==
* [[List of multivariable calculus topics]]
* [[Multivariate statistics]]
== Pranala luar ==
* [http://www.youtube.com/watch?v=cw6pHhjhKmk&feature=list_related&playnext=1&list=SP07CF868151394FE3 UC Berkeley video lectures on Multivariable Calculus, Fall 2009, Professor Edward Frenkel]
* [http://www.youtube.com/user/MIT#g/c/4C4C8A7D06566F38 MIT video lectures on Multivariable Calculus, Fall 2007]
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* [http://www.ecs.umass.edu/mie/faculty/perot/mie440/Multivariable%20Calculus.pdf ''Multivariable Calculus – A Very Quick Review''], Prof Blair Perot, University of Massachusetts Amherst
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