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All-Frequency Shadows Using Non-linear Wavelet Lighting Approximation

All-Frequency Shadows Using Non-linear Wavelet Lighting Approximation. Lighting Design. From Frank Gehry Architecture , Ragheb ed. 2001. Lighting Design. From Frank Gehry Architecture , Ragheb ed. 2001. Existing Fast Shadow Techniques. We know how to render very hard and very soft shadows.

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VI Function Evaluation

VI Function Evaluation. Learn hardware algorithms for evaluating useful functions Divisionlike square-rooting algorithms Evaluating sin x , tanh x , ln x , . . . by series expansion Function evaluation via convergence computation

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Chapter 4 Test Review

Chapter 4 Test Review. Page 256: 3, 17, 23, 27, 35, 37, 39, 49, 65. Find the intervals on which the function is (a) increasing, (b) decreasing, (c) concave up, (d) concave down. Then find any (e) local extreme values, and (f) inflection points.

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11.1 Approximating Functions with Polynomials

11.1 Approximating Functions with Polynomials. Math 6B Calculus II. Taylor Polynomial. The n th -order Taylor Polynomial is the first n terms of the Taylor series. Remainder in a Taylor Polynomial.

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Approximating functions - PowerPoint PPT Presentation

All-Frequency Shadows Using Non-linear Wavelet Lighting Approximation

VI Function Evaluation

Chapter 4 Test Review

11.1 Approximating Functions with Polynomials