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We demonstrate applications of numerical integration and visualization algorithms in diverse fields including psychological modeling (biometrics); in high energy physics for the study of collisions of elementary particles; and in medical physics for regulating the dosage of proton beam radiation therapy.

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which, in case of any class L(k), is sharp. However, in many cases, this estimate doesn’t give good approximation of k(T n ). The sequence {k(T n )} may behave very unpredictably even in simple situations of functions defined on the interval [0, 1], as seen below. Let us consider two “similar” graphs. The first graph describes the function f: 1 f

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