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Abstract

Walnut blight, caused by Xanthomonas arboricola pv. juglandis (Xaj), occurs worldwide in almost all areas where the Persian walnut (Juglans regia) is grown, causing significant reductions in nut yield via defoliation and fruit drop. The disease control relies on the calendar-based, repeated use of chemical bactericides, negatively impacting economic and environmental sustainability and potentially inducing Xaj resistance to chemicals. This study developed and validated a mechanistic model incorporating the main stages of the pathogen’s life cycle and the influence of weather under orchard conditions to improve the scheduling of disease control interventions. The model can simulate: i) the mobilization of primary inoculum; ii) the infection caused by bacteria; and iii) the lesion formation and production of secondary inoculum. We evaluated the model against 21 independent walnut blight epidemics in Italy (nine epidemics on leaves in five orchards) and the USA (12 epidemics on fruit in six orchards). Overall, the model provided accurate predictions for both the occurrence and non-occurrence of infection, with a precision and F1-score of 0.866 and 0.844, respectively. The model could accurately predict disease progression across the season, with a concordance correlation coefficient between observed and predicted disease severities of 0.951, a root mean square error of 0.069, and a coefficient of residual mass of 0.024. After further validation, the model can serve as a decision-making tool for the risk-based timing of chemical sprays in walnut blight management.

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Integrates the analysis of ecological systems, the development of their models in terms of relational diagrams and differentiation equations, and the solution of these equations by developing small computer models in a simulation language. In part A the fundamentals of systems analysis are treated: the philosophy is presented; definitions of the terms system, model, and simulation; state, rate and driving variables; feedback and the simplest numerical integration method; time coefficient; static and dynamic equilibria; and an introduction to the simulation language CSMP (Continuous System Modelling Program) are discussed. The subject matter is illustrated with two yeast growth models. In part B more complicated integration techniques are discussed, as well as the use of FORTRAN in CSMP programs, and a simulation method to describe delays and dispersion. The phenomenon of numerical dispersion is discussed in examples of mass flow and diffusion of dissolved material in a soil column. Exercises form an integrated part of the book. -from Editor
Article
A new reproducibility index is developed and studied. This index is the correlation between the two readings that fall on the 45 degree line through the origin. It is simple to use and possesses desirable properties. The statistical properties of this estimate can be satisfactorily evaluated using an inverse hyperbolic tangent transformation. A Monte Carlo experiment with 5,000 runs was performed to confirm the estimate's validity. An application using actual data is given.
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