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Residue deterministic

In addition, very few observations are pristine and basic measurements such as angular deviation of a needle on a display, linear expansion of a fluid, voltages on an electronic device, only represent analogs of the observation to be made. These observations are themselves dependent on a model of the measurement process attached to the particular device. For instance, we may assume that the deviation of a needle on a display connected to a resistance is proportional to the number of charged particles received by the resistance. The model of the measurement is usually well constrained and the analyst should be in control of the deterministic part through calibration, working curves, assessment of non-linearity, etc. If the physics of the measurement is correctly understood, the residual deviations from the experimental calibration may be considered as random deviates. Their assessment is an integral part of the measurement protocol and the moments of these random deviations should be known to the analyst and incorporated in the model. [Pg.248]

The determination of the estimated levels of exposure is obviously a critical component of the risk assessment process. Both pesticide residue levels and food consumption estimates must be considered. Methods for determining exposure are frequently classified as deterministic and probabilistic methods (Winter, 2003). [Pg.266]

Measurement of dietary exposure to pesticides has historically relied upon deterministic methods that assign finite values to both the pesticide residue level and the food consumption estimates to yield a point estimate of exposure. The calculations are relatively simple, but consideration needs to be given to the accuracy of the assumptions concerning residue level and food consumption. [Pg.266]

In the calculation of chronic risks from pesticides in foods, the EPA frequently uses a deterministic approach to yield the theoretical maximum residue contribution (TMRC) for a pesticide. This value represents the maximum legal exposure to a pesticide, and assumes that ... [Pg.267]

Define or describe the following parameter, deterministic, probabilistic, statistical, residual, proportional, cause, effect. [Pg.67]

The first step in obtaining the stochastic component is to compute the STFT magnitude of the original, as well as of the deterministic component. The STFT s are computed with the same analysis window, FFT size, and frame interval. The STFT magnitude of the residual is then given by... [Pg.210]

In either approach to computing the residual, i.e., with or without the measured phase of the deterministic component, the residual is simplified by assuming it to be stochastic, represented by the output of a time-varying linear system as in Equation 9.61. In order to obtain a functional form for this stochastic process, a smooth function,... [Pg.210]

One of the more challenging unsolved problems is the representation of transient events, such as attacks in musical percussive sounds and plosives in speech, which are neither quasi-periodic nor random. The residual which results from the deterministic/stochastic model generally contains everything which is not deterministic, i.e., everything that is not sine-wave-like. Treating this residual as stochastic when it contains transient events, however, can alter the timbre of the sound, as for example in time-scale expansion. A possible approach to improve the quality of such transformed sounds is to introduce a second layer of decomposition where transient events are separated and transformed with appropriate phase coherence as developed in section 4.4. One recent method performs a wavelet analysis on the residual to estimate and remove transients in the signal [Hamdy et al., 1996] the remainder is a broadband noise-like component. [Pg.222]

The analysis/synthesis system which corresponds to the deterministic/stochastic model is similar to the baseline sine-wave analysis/synthesis system. The primary differences he in the frequency matching stage for extraction of the deterministic component, in the subtraction operation to obtain the residual (stochastic component), and in the synthesis of the stochastic component. [Pg.494]

Figure 9.21 Decomposition example (a) Attack of a piano tone (b) Deterministic component (c) Residual (Reprinted from [Serra, 1989], 1989, with permission of the author)... Figure 9.21 Decomposition example (a) Attack of a piano tone (b) Deterministic component (c) Residual (Reprinted from [Serra, 1989], 1989, with permission of the author)...
The ability to use probabilistic approaches to assess dietary pesticide exposure has also changed much of the emphasis of pesticide risk assessment practices from assessing long-term (chronic) exposure to short-term (acute) exposure. Deterministic approaches worked well with chronic assessments since the day-to-day variability in food consumption patterns and the variability of pesticide residue levels tended to average out over the course of a 70-year exposure period. Deterministic approaches have also often been used in the assessment of acute dietary risk by assuming an upper percentile level of food consumption and the maximum detected or allowable level of residue. The point estimate determined in this manner is then compared with the RfD to determine the acceptability of exposure under the specified conditions. [Pg.308]

Dietary Exposure Potential Model (DEPM) Model and database system for deterministic dietary exposure Exposure from pesticides in diet combines food consumption and residue data USEPA (2003a)... [Pg.139]

Regardless of whether chronic or acute dietary exposure is being estimated, and regardless of whether the model used is deterministic or probabilistic, dietary exposure is a simple function of the amount of food consumed and the residue concentration on the food ... [Pg.356]

When calculating chronic dietary exposure, the deterministic models use point values for both food consumption and residue concentration, thereby yielding a point estimate of dietary exposure. In the US, the initial chronic dietary exposure estimate is the Theoretical Maximum Residue Contribution (TMRC) and is analogous to the Theoretical Maximum Daily Intake (TMDI) used to estimate chronic dietary exposure in the EU. Both the TMRC and the TMDI are relatively conservative estimates of dietary expostire. The TMRC is calculated as the product of the mean consumption value and the US pesticide tolerance [6]. In the EU, the TMDI is calculated as the product of the mean consumption value and the Maximum Residue Limit (MRL) [7]. The objective of both calculations is essentially identical to calculate an estimate of the central tendency of the dietary exposure. Both calculated values use the central tendency dietary exposure estimate as the estimate of chronic (long-term) dietary exposure and calculate it using mean consumption data and the maximum residue permitted on the commodity. [Pg.357]

SlMl.dat Section 1.4 Five data sets of 200 points each generated by SIM-GAUSS the deterministic time series sine wave, saw tooth, base line, GC-peak, and step function have stochastic (normally distributed) noise superimposed use with SMOOTH to test different filter functions (filer type, window). A comparison between the (residual) standard deviations obtained using SMOOTH respectively HISTO (or MSD) demonstrates that the straight application of the Mean/SD concept to a fundamentally unstable signal gives the wrong impression. [Pg.392]

Partial residuals are produced with GAM, and not the usual residual plots. Plots of residuals and functions of residuals are useful particularly for identifying patterns in the data that may suggest heterogeneity of variance or bias due to deterministic model misspecification or misspecifications of the regression variables. One particular form of bias that may exist occurs when a predictor variable is included in the model in a linear form when it actually has a curvilinear or nonlinear relationship with the response variable. A plot used by Ezekiel (23) and later referred to as a partial residual plot by Larsen and McCleary (24) is useful for this purpose. Partial residuals are defined as... [Pg.389]

These spectra (Fig. 16) are either spectra of specific compounds or of aggregate matrices (residual organics dissolved, colloids, suspended solids). The first group of spectra, very reproducible, is the deterministic part of the model. It includes the compounds that may be found in the type of sample to be examined. The second one, being of experimental or mathematical nature (difference of spectra, for example), can be considered as the stochastic part of the model. Moreover, some of these spectra can be actually related to principal components calculated from the residual matrix. The selection is done between different spectra, which allows taking into account the effect of the main interferences. [Pg.43]

Multi-way PCA is statistically and algorithmically consistent with PCA (Wise et al. 1999 Westerhuis et al. 1999). Thus, it decomposes the initial matrix X in the summation of the product of scores vectors (t) and loading matrices (P), plus a residual matrix (. These residuals are minimized by least squares, and are considered to be associated to the non-deterministic part of the information. The systematic component of the information, expressed by the product (t x P), represents... [Pg.57]

The notion of sines plus noise modeling was posed and implemented by Xavier Serra and Julius Smith in the Spectral Modeling Synthesis (SMS) system. They called the sinusoidal components the deterministic component of the signal, and the leftover noise part the residual or stochastic component. Figure 6.12 shows the decomposition of a sung ahh sound into deterministic (harmonic sinusoidal) and stochastic (noise residue) components. [Pg.69]

This chapter will focus on practicable methods to perform both the model specification and model estimation tasks for systems/models that are static or dynamic and linear or nonlinear. Only the stationary case win be detailed here, although the potential use of nonstationary methods will be also discussed briefly when appropriate. In aU cases, the models will take deterministic form, except for the presence of additive error terms (model residuals). Note that stochastic experimental inputs (and, consequently, outputs) may stiU be used in connection with deterministic models. The cases of multiple inputs and/or outputs (including multidimensional inputs/outputs, e.g., spatio-temporal) as well as lumped or distributed systems, will not be addressed in the interest of brevity. It will also be assumed that the data (single input and single output) are in the form of evenly sampled time-series, and the employed models are in discretetime form (e.g., difference equations instead of differential equations, discrete summations instead of integrals). [Pg.203]


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