By Mark E. Brezinski

The main updated resource for functions and well timed marketplace problems with a brand new scientific high-resolution imaging technology.

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Optical coherence tomography : principles and applications

The main up to date resource for purposes and well timed industry problems with a brand new clinical high-resolution imaging technology.

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B. 0% Strain (%) C. 4 Strain-stress curves for (A) 1%, (B) 2%, and (C) 3% phantoms using three caliper measurements (trials 1-3). Young’s modulus estimators are displayed as slope values of linear regression equations. Courtesy Rogowska, J. et al. (2002). 3. [32,33] A. B. 0% Strain (%) C. 5 Strain-stress relationship for (A) 1%, (B) 2%, and (C) 3% phantoms using three OCT elastography measurements (trials 1-3). Young’s modulus estimators are displayed as slope values of linear regression equations.

This appendix utilizes a power series, discussed in the next section, so that the reader may wait before reading Appendix 1-1. 5 INFINITE SERIES Infinite series are frequently used in the physical sciences as well as pure mathematics and are literally the summation of an infinite number of terms. They can be used to evaluate functions including Fourier series, integrals, and differential equations. They have the general form of: 1 X cn x ¼ f ðxÞ n¼0 A power series is perhaps the most important infinite series.

4 Strain-stress curves for (A) 1%, (B) 2%, and (C) 3% phantoms using three caliper measurements (trials 1-3). Young’s modulus estimators are displayed as slope values of linear regression equations. Courtesy Rogowska, J. et al. (2002). 3. [32,33] A. B. 0% Strain (%) C. 5 Strain-stress relationship for (A) 1%, (B) 2%, and (C) 3% phantoms using three OCT elastography measurements (trials 1-3). Young’s modulus estimators are displayed as slope values of linear regression equations. Courtesy Rogowska, J.

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Optical coherence tomography : principles and applications by Mark E. Brezinski
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