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We perform the bootstrap techniques to investigate a value of the statistical reliability to the links of the MSTs and HTs.
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It was found that, for all cases investigated, a value of the droplet diameter existed for which ignition took the least time to occur.
In an intensively sampled Melaleuca forest on the Magela floodplain, total litterfall was ∼0.7 kg m−2 year−1, whereas at a second site on the floodplain, less intensively investigated, a value of ∼1.5 kg m−2 year−1 was recorded (Finlayson, 1988).
In this paper, we investigate a boundary value problem for singular fractional differential equations with a fractional derivative condition.
Our purpose is to investigate a range value of the optimal HLR of this process by treating part of the discharged greywater.
In this study, we aimed to investigate an additional value of the EHR-based system for signal detection on top of the traditional SRS.
In Section 2, we present some auxiliary results which investigate a nonlocal boundary value problem for fractional differential equations.
We investigate a tractable Singular Value Decomposition (SVD) method used in thermography for the characterization of thermal parameters.
Here we will use some of recently results developed by H. Amann to investigate a specific boundary value problems and then apply the existence theorem to two nonlocal problems.
This article investigates a boundary value problem of Riemann-Liouville fractional integro-differential equations with fractional nonlocal integral boundary conditions.
This paper investigates a boundary value problem of Caputo type sequential fractional differential equations supplemented with nonlocal Riemann-Liouville fractional integral boundary conditions.
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