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SECTION 12.9. Laplacian in Polar Coordinates. Circular Membrane Fourier Bessel Series, page 579 Purpose. Detailed derivation of the transformation of the Laplacian into polar coordinates. Derivation of the function that models vibrations of a circular membrane. Comment on Content The transformation is a typical case of a task often required in applications. It is done by two applications of the chain rule. In solving the wave equation we concentrate on the simpler case of radially symmetric vibrations, that is, vibrations independent of the angle. (For eigenfunctions depending on the angle, see Probs. 27 30.). We do three steps: 1. u W(r)G(t) gives for W Bessel s equation with 0, hence solutions W(r) J0(kr). 2. We satisfy the boundary condition W(R) 0 by choosing suitable values of k. 3. A Fourier Bessel series (18) helps to get the solution (17) of the entire problem. Short Courses. This section can be omitted.



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At the inlet zones to the heat exchanger (x = 1, air side; x = n, water side) inlet water and air temperatures and moisture content are de ned by the boundary conditions. These boundary variables are de ned as Twi, Tai and wai respectively. Output state variables from the model will be wa,n, Ta,n and Tw,1 the outlet air moisture content, dry bulb temperature and water temperature respectively. For linear modelling applications the parameters of the governing equations are constant and each equation can be expressed in the convenient matrix differential equation or state-space form: T = AT + Bu in which T is a vector of n derivatives, A is an n n matrix of coef cients, T is a vector of n state variables, B a matrix of input coef cients and u is a vector of inputs. For example, Equation 5.11 can be summarised as follows:

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Subduction zones exhibit intense seismic activity. A large number of events occur on a plane that dips on average at an angle of about 45 away from the underthrusting oceanic plate (Fig. 9.5). The plane is known as a Benioff (or Benioff Wadati) zone, after

discuss various TRN techniques in this paper. The idea is that the addition of one or more TRN systems to an integrated INS/GPS navigation system enables the INS to be calibrated during GPS outages, increasing the robustness of the overall navigation solution. Mezentsev et al. [2002] has researched a vehicular navigation system that consists of an unaided high sensitivity GPS receiver integrated with a navigation quality piezoelectric vibrating gyro. The results of their experiment indicate that new, high-sensitivity GPS receivers provide a position much more frequently in urban canyons (almost 100%, compared to 30%) than standard sensitivity receivers. They also claim that augmentation with a rate gyro signi cantly improves the 2D position solution accuracy.

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