The Case Against Delusional Parasitosis

The body of knowledge on delusional parasitosis incriminates ＂delusional patients＂ as having imaginary external and/or internal symptoms that feel like parasite movements, dismisses them as psychiatric cases, and confuses cause with effect. The author is critical of these arguments and believes that the symptoms of crawling and pin-pricking are genuine; just misinterpreted as parasite movements. Based on the author＇s research on over 1000 ＂delusional＂ patients since 1996 at the Parasitology Center, Inc. （PCI）, the author has established that the symptoms of crawling and pin-pricking are caused by toxicity from exposure to incompatible dental materials, implants, environmental toxins among others that alter the propagation of normal nerve impulses. The author has also observed that external parasites/organisms including springtails （Collembola）, other arthropods, bacteria, and fungi represent only opportunistic infections of skin sites compromised by the toxicity disorder involving the elimination of toxins through the skin. The author has described a new pathological disorder, Neuro-cutaneous Syndrome （NCS） primarily associated with dental toxicity to which ＂delusional parasitosis＂ and Morgellons disease cases could be assigned. The author has developed a protocol for the resolution of the symptoms of NCS cases. When followed to the letter, all symptoms of NCS, conventionally called delusional parasitosis, are invariably and irreversibly resolved; each individual＇s unique circumstances taken into account. The author is also presenting a detailed case history of an NCS patient that has recovered from her experiential personal perspective.

THE PERIODIC HOLLING Ⅱ PREDATOR-PREY MODEL WITH IMPULSIVE EFFECT

In this paper, a periodic Holling Ⅱ predator-prey model with impulsive effect is investigated. By applying the Floquet theory of linear periodic impulsive equation,some sufficient conditions are obtained for the linear stability and instability of trivial and semi-trivial periodic solutions. Moreover, we use standard bifurcation theory to show the existence of coexistence states which arise near the semi-trivial periodic solution. As an application, we also examine some special case of the system to confirm our main results.

Analysis and comparison of three leg models for bionic locust robot based on landing buffering performance

Good landing buffering performance can reduce impact and vibration for the bionic locust jumping robot; thus, a landing buffer is important in evaluating the motion performance of the bionic locust robot. In particular, the legs of the robot are the main structures that realize the buffer; thus, its structure affects buffering performance. Three typical leg structure models are established based on the physiological analysis of the locust leg and research status, namely, bionic leg, multi-constraint leg, and arc legs. Kinematic and force analyses are conducted for these types of legs. Particularly, flexible deformation of leg link is considered in the analysis to describe the movement process accurately. In order to compare the buffering performance of these types of legs quantitatively, the performance indices with maximum buffering distance, the energy absorption capability, and the mechanical property are presented. Based on the performance indices, the structure parameters are analyzed and optimized. The buffering performance of the three leg structures is compared with the comprehensive performance of different structures in each best state. This study offers a quantitative analysis and comparison for different legs of bionic locust jumping robot based on landing buffering performance. Furthermore, a theoretical basis for future research and engineering applications is established.

A pest control model with state-dependent impulses

In this paper, a pest control model with state-dependent impulses is firstly established, which relies on releasing of natural enemies, together with spraying pesticides. By using the successor function of differential equation geometry rules, the existence of order one periodic solution is discussed. According to the Analogue of Poincare＇s Criterion, the orbitally asymptotic stability of the order one periodic solution is obtained. Furthermore, we investigated the global attractor of the system. From a biological point of view, our results indicate that： （1） the pest population can be controlled below some threshold; （2） compared to single measure, it is more efficient to take two measures for reducing the level of the pests.