A lower extremity venous Doppler study was negative for deep vein

A lower extremity venous Doppler study was negative for deep vein thrombosis. A lumbrosacral CT imaging study showed mild to moderate curvature of the lumbar spine with no evidence of neural compromise. X-ray imaging study of the Vismodegib solubility left foot was negative for fractures and found moderate hallux valgus. She received oxycodone/acetaminophen for pain and alprazolam for anxiety. A couple of days later, the patient

continued to have difficulty ambulating, even with the assistance of a roller walker. In addition, the patient exhibited dragging of her left foot when ambulating. She also complained of a numbness and tingling sensation in the toes of her left foot. MRI studies of the head and spine were negative for pathologies, and the X-ray imaging of the hips were also negative for fractures/acute phase of avascular necrosis. About a week into admission, she developed several episodes of diaphoresis and sinus tachycardia with a heart rate in the 200–220 bpm range. Electrocardiogram (EKG) revealed sinus tachycardia; carotid massage and adenosine only temporarily improved the tachycardia. As part of tachycardia work up, thyroid-stimulating hormone was done, which revealed a low level of 0.015; however, free T4 and total T3 were normal (1.2 and 1.36, respectively). Further evaluation with thyroid

scan showed low uptake of 1.2%, and thyroid-stimulating immunoglobulin was also negative. The patient was transferred to the medical intensive care unit because of worsening symptoms. The patient’s home medications of mirtazapine and quetiapine, which she was taking for her postpartum depression, were held for possible serotonin syndrome. Her heart rate improved, but remained tachycardic in the range of 100–160 bpm, likely associated with her not-well-controlled pain.

Gabapentin was added to help control pain, thinking that diabetic neuropathy might be a comorbidity. Psychiatric consultation revealed that diagnosis of conversion disorder was not probable. In the intensive care unit, the patient had several episodes of generalized body Batimastat jerking and stiffness, which were associated with severe pain. During each episode, she held the rails of the bed while jerking, shaking the entire bed. She was very diaphoretic and always awake, oriented but did not make eye contact as she stared at the ceiling. Each episode lasted two to three minutes. Elevated creatinine kinase was also noted; however, video EEG did not reveal any seizure activity. Her left foot was now found to be inverted, and bilateral lower extremities were fully extended and rigid on passive attempts to manipulate them; occasional twitch-like movements were also seen. Repeat X-ray imaging study of the left foot showed four angulated metatarsals with no evidence of fracture, arthritis, or osteomyelitis. As this diagnostic dilemma continued, a lumber puncture (LP) was done.

Only self-reported Internet users were asked to respond yes, no,

Only self-reported Internet users were asked to respond yes, no, don’t know, or refused for each Apocynin of the items listed in the above question. Over 50% of Internet

users sought health information online. The unadjusted percent that went online for health information for any reason varied by insurance type with 77–78% of Medicaid and private insurance beneficiaries reporting this behavior while 59% of the uninsured behaved similarly (Exhibit 4). Exhibit 4. Percent Seeking Health Information Online for Any Reason, by Insurance Type (Unadjusted Percent) After adjustment, Medicare beneficiaries had similar odds of conducting online health information searches as did privately insured respondents (unadjusted OR= 0.49, 95% CI: 0.44–0.54; adjusted OR=0.90, 95% CI: 0.79–1.02, Exhibit 5). Exhibit 5. Seeking Health Information Online for Any Reason (Multivariate Logistic Model) Medicaid beneficiaries

had odds of this behavior comparable to privately insured respondents before and after adjustment (Exhibit 5). Females (OR=2.03 females vs. males, 95% CI: 1.87–2.20, Exhibit 5) and individuals providing uncompensated care for another person (OR=2.67 for active caregivers vs. non-caregivers, 95% CI: 2.45–2.91, Exhibit 6) were more likely to look online for health information. Exhibit 6. mHealth Use Through Phone Applications, Among Subjects with a Cell Phone (Multivariate Logistic Model) Medicaid beneficiaries more likely than the privately insured to share health information online Online Information

Sharing (ONLY INTERNET USERS):Still thinking just about the last 12 months, have you posted a health-related question online or shared your own personal health experience online in any way? Only self-reported Internet users were asked to respond Brefeldin_A yes, no, don’t know, or refused to the above question. Few respondents reported sharing information online (Exhibit 7), regardless of insurance type. The unadjusted percent of Medicaid beneficiaries (16%) that shared information online was approximately double the 6–7% of Medicare beneficiaries, the uninsured, or the privately insured that reported similar behavior. Exhibit 7. Percent Sharing Health Information Online, by Insurance Type (Unadjusted Percent) After adjustment (Exhibit 8), Medicare beneficiaries had odds of sharing information online comparable to the privately insured (unadjusted OR= 0.81, 95% CI: 0.67–0.98; adjusted OR=1.19, 95% CI: 0.94–1.49).

Conflict of Interests The authors declare that there is no confli

Conflict of Interests The authors declare that there is no conflict of interests regarding the publication of this paper.
In the past few decades, urban rail transit (URT) has become one of the most important urban commuter transportation modes [1]. Due to the advantages of large capacity, fast speed, and high punctuality, more and more commuters are inclined to choose URT as their trip mode [2].

However, the frequency selleck of accidents on URT systems has increased greatly, harming passenger safety and causing severe traffic delays. Moreover, the consequences of accidents in URT are often much more serious than those occurring elsewhere. The reason for this is, firstly, that URT involves dense passenger flow, such as Beijing, the traffic volume of which at peak hours can be as high as ten million [3]. Secondly, most of the URT systems are in underground spaces with closed

environments [4]. When accidents happen, the available passageways to safety for passengers can be extremely narrow, which may result in disasters. With the continued increase in accidents, security operation of URT system has been a hot research issue among operation departments and scholars. Once accidents happen, the most important task is to evacuate passengers to a safe space. However, the lack of contingency plans can make this very difficult. The previous literature has pointed out that contingency plans and safety evaluations should be carried out throughout the process of planning, designing, constructing, and operating URT [5–7]. Many personnel evacuation models have been developed to quantify the evacuation capacity or velocity and applied to the design of URT passenger evacuation. Previous studies related to passenger evacuation in URT emergencies

mainly involve the following four aspects: fire emergency, equipment failure, trampling accidents, and unexpectedly large passenger flow [8]. For fire emergencies, Li et al. [9] and Yang et al. [10] carried out a computer simulation of the personnel evacuation progress based on the occupant evacuation dynamic model. The results showed that only when RSET (the real evacuation time from Carfilzomib the start of the fire to the end of the evacuation) was less than ASET (the standard evacuation time, usually more than six minutes in the case of fire) could passengers be evacuated safely. Regarding equipment failure, Cheng and Yang [11] established an Emergency Evacuation Capacity (EEC) model to estimate the evacuation capacity of a subway station by analyzing key influential factors. Fridolf et al. [12] performed a train evacuation experiment to study the effects of different train exit configurations on the flow rate of people passing through an exit inside a tunnel. The results revealed that the height of the door, the material of the tunnel floor, the presence of emergency ladders, lighting, and the population density outside the train all significantly affected the flow rate. For trampling accidents, Liu et al.

Therefore, the fluctuation cycle of high-speed railway passenger

Therefore, the fluctuation cycle of high-speed railway passenger flow is one day and one week. The second one is nonlinear fluctuation which also imposes a great impact Caspase-independent apoptosis on passenger flow forecast. Specifically, the change rate of passenger flow is instable with nonlinear fluctuation for a short time because of many effect

factors, such as passengers’ income, travel cost, and service quality of transportation, which is revealed in Figures ​Figures11 and ​and22. 3. Regularity of Passenger Flow Notation: p(t): the passenger flow in period t, n: the total number of points of the historical passenger flow series, p(n): the current passenger flow state, v(t): the passenger flow change rate from p(t) to p(t+1), ui: the interval of passenger flow change rate, ui′: the intermediate value

of ui,i = 1,2,…, 8. The history passenger flow series is denoted by p(1), p(2),…, p(t − 1), p(t), p(t + 1),…, p(n − 1), p(n). The passenger flow change rates v(1), v(2),…, v(t − 1), v(t), v(t + 1),…, v(n − 2), v(n − 1) between adjacent periods are taken into account, and then the passenger flow change rates are analyzed and variation of passenger flow in adjacent period is summed up. 3.1. Change Rate of Passenger Flow In order to express passenger flow trend in adjacent period clearly and more accurately, passenger flow change rate is normalized. Define standardized passenger flow change rate v(t) = (p(t + 1) − p(t))/pmax ∈ [−1,1], and pmax = max (|p(2) − p(1)|, |p(3) − p(2)|,…, |p(n) − p(n − 1)|). For p(t + 1)

− p(t) < 0, the passenger flow descends from period t to t + 1; for p(t + 1) − p(t) > 0, the passenger flow increases from period t to t + 1; for p(t + 1) − p(t) = 0, the passenger flow does not change from period t to t + 1. In Table 1, the data are collected from Beijingnan Railway Station to Jinanxi Railway Station in Beijing-Shanghai high-speed railway. For example, the maximum value of the passenger flow change in adjacent periods is calculated as pmax = max (|p(2) − p(1)|, |p(3) − p(2)|,…, |p(n) − p(n − 1)|) = 857; the passenger flow change rate from 8:00–8:30 to 8:30–9:00 on October 10th is calculated as v(1) = (p(2) − p(1))/pmax = (304 − 70)/857 = 0.273. Similarly, we can calculate the passenger flow change rates, which are 0.231, 0.5158, −0.8145, and so forth, as shown in Table 1. Table 1 The value of passenger flow, passenger flow change degree, passenger flow change Anacetrapib rate, and fuzzy set. 3.2. Variation of Passenger Flow In order to reveal the regularity of the passenger flow trend clearly and express varying degrees of passenger flow change, respectively, we divide passenger flow change rate into eight intervals applying Zadeh’s fuzzy set theory [18]. Define the universe of discourse U = u1, u2, u3, u4, u5, u6, u7, u8 and partition it into equal length intervals u1 = [−1, −0.75], u2 = [−0.75, −0.5], u3 = [−0.5, −0.25], u4 = [−0.25,0], u5 = [0,0.

Figure 2 The topology structure of RBF neural network Suppose th

Figure 2 The topology structure of RBF neural network. Suppose the network has n inputs and m outputs, the hidden layer has s neurons, the connection weight between the input layer and the hidden layer is wij, and the connection

weight between the hidden layer and output Topotecan price layer is wjk. The training process of RBF network can be divided into two steps; the first step is to learn to identify the weight wij without teacher, and the second step is to identify the weight wjk with teacher. It is a key problem to identify the number of the hidden layer’s neurons; usually it starts to train from 0 neurons; the hidden layer neuron is increased automatically by checking the error and repeats this process until the requested precision or the largest number of hidden layer’s neurons is achieved. 3. Optimized RBF Algorithm Based on Genetic Algorithm 3.1. The Thought of GA-RBF Algorithm Comparing RBF neural network with BP network, RBF can self-adaptively adjust the hidden layer in the training stage according to the specific problems; the allocation of the hidden layer’s neurons can be decided by the capacity, the category, and the distribution of the training samples; the center points and its width of the hidden layer’s neurons and the hidden layer can be dynamically identified, and it learns fast. Once the architecture

of the BP network is identified, the architecture does not change while training; it is difficult to determine the number of hidden layers and its neurons; the rate of convergence of the network is low, and the training has some correlation of the pending sample, the algorithms selection, and the network architecture. It is obvious that the performance of the RBF network is superior to the BP network. The main content of using genetic algorithm to optimize RBF network includes the chromosome coding,

the definition of fitness function, and the construct of genetic operators. The use of GA-RBF optimization algorithm can be seen as an adaptive system; it is to automatically adjust its network structure and connection weights without human intervention and make it possible to combine genetic algorithm with the neural network organically, which is showed as in Figure 3. Figure 3 The flow chart of GA-RBF algorithm. 3.1.1. Chromosome Encoding Suppose the number of RBF neural network’s Dacomitinib maximum hidden neurons is s and the number of output neurons is m. Hidden layer’s neurons with binary coding, and the coding scheme are as follows: c1c2⋯cs. (1) Here, the number of hidden layer neurons is encoded by binary encoding method, represented by ci, the value of which is 0 or 1. When ci = 1, it means that the neuron exists; while ci = 0 it means that the neuron does not exist, and s represents the upper limit. The weights with real encoding, coding scheme are as follows: w11w21⋯ws1w12w22⋯ws2⋯w1mw2m⋯wsm.