104 research outputs found

    Pimecrolimus 1 percent cream and pulsed dye laser in treatment of a patient with reticular erythematous mucinosis syndrome

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    We report on the efficacy of twice daily application of pimecrolimus 1 percent cream in a 48-year-old woman with reticular erythematous mucinosis (REM) syndrome and compare its results with pulsed dye laser (PDL) on the other side of her chest and back. The patient was previously treated by hydroxychloroquine but only a fair response was observed. After application of 5 months of pimecrolimus, the lesions completely resolved and the result was comparable with the other side of her body treated by pulsed dye laser PDL. Topical pimecrolimus and pulsed dye laser appear to be effective and safe treatments for REM. © 2007 Dermatology Online Journal

    Computing the greedy spanner in near-quadratic time

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    It is well-known that the greedy algorithm produces high quality spanners and therefore is used in several applications. However, for points in d-dimensional Euclidean space, the greedy algorithm has cubic running time. In this paper we present an algorithm that computes the greedy spanner (spanner computed by the greedy algorithm) for a set of n points from a metric space with bounded doubling dimension in time using space. Since the lower bound for computing such spanners is Ω(n 2), the time complexity of our algorithm is optimal to within a logarithmic factor

    On the power of the semi-separated pair decomposition

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    A Semi-Separated Pair Decomposition (SSPD), with parameter s > 1, of a set is a set {(A i ,B i )} of pairs of subsets of S such that for each i, there are balls and containing A i and B i respectively such that min ( radius ) , radius ), and for any two points p, q S there is a unique index i such that p A i and q B i or vice-versa. In this paper, we use the SSPD to obtain the following results: First, we consider the construction of geometric t-spanners in the context of imprecise points and we prove that any set of n imprecise points, modeled as pairwise disjoint balls, admits a t-spanner with edges which can be computed in time. If all balls have the same radius, the number of edges reduces to . Secondly, for a set of n points in the plane, we design a query data structure for half-plane closest-pair queries that can be built in time using space and answers a query in time, for any ε> 0. By reducing the preprocessing time to and using space, the query can be answered in time. Moreover, we improve the preprocessing time of an existing axis-parallel rectangle closest-pair query data structure from quadratic to near-linear. Finally, we revisit some previously studied problems, namely spanners for complete k-partite graphs and l

    Experimental study of geometric t-spanners : a running time comparison

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    The construction of t-spanners of a given point set has received a lot of attention, especially from a theoretical perspective. We experimentally study the performance of the most common construction algorithms for points in the Euclidean plane. In a previous paper [10] we considered the properties of the produced graphs from five common algorithms. We consider several additional algorithms and focus on the running times. This is the first time an extensive comparison has been made between the running times of construction algorithms of t-spanners

    The present status of childhood cancer therapy in Korea.

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    We have studied the incidence pattern of childhood cancers in Korea. Although the incidence of many tumors in Korea is similar to that in other countries, the incidence of acute myelogenous leukemia, non-Hodgkin's lymphoma and hepatoma is greater in Korean children. Yonsei Cancer Center commenced a study of multi-modality treatment of childhood cancers in July 1974. The most striking improvement of survival rate was seen in patients with acute lymphocytic leukemia (50% at 5 years), Wilms' tumor (65% at 5 years), neuroblastoma (45% at 2 years), osteogenic sarcoma (55% at 2 years) and malignant histiocytosis (20% at 5 years). This study is an attempt to create a basic framework providing the best possible treatment of childhood cancer in Korea. The data obtained in Korea are briefly compared with those in Japan and the United States.</p

    Prediction of overall survival for patients with metastatic castration-resistant prostate cancer : development of a prognostic model through a crowdsourced challenge with open clinical trial data

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    Background Improvements to prognostic models in metastatic castration-resistant prostate cancer have the potential to augment clinical trial design and guide treatment strategies. In partnership with Project Data Sphere, a not-for-profit initiative allowing data from cancer clinical trials to be shared broadly with researchers, we designed an open-data, crowdsourced, DREAM (Dialogue for Reverse Engineering Assessments and Methods) challenge to not only identify a better prognostic model for prediction of survival in patients with metastatic castration-resistant prostate cancer but also engage a community of international data scientists to study this disease. Methods Data from the comparator arms of four phase 3 clinical trials in first-line metastatic castration-resistant prostate cancer were obtained from Project Data Sphere, comprising 476 patients treated with docetaxel and prednisone from the ASCENT2 trial, 526 patients treated with docetaxel, prednisone, and placebo in the MAINSAIL trial, 598 patients treated with docetaxel, prednisone or prednisolone, and placebo in the VENICE trial, and 470 patients treated with docetaxel and placebo in the ENTHUSE 33 trial. Datasets consisting of more than 150 clinical variables were curated centrally, including demographics, laboratory values, medical history, lesion sites, and previous treatments. Data from ASCENT2, MAINSAIL, and VENICE were released publicly to be used as training data to predict the outcome of interest-namely, overall survival. Clinical data were also released for ENTHUSE 33, but data for outcome variables (overall survival and event status) were hidden from the challenge participants so that ENTHUSE 33 could be used for independent validation. Methods were evaluated using the integrated time-dependent area under the curve (iAUC). The reference model, based on eight clinical variables and a penalised Cox proportional-hazards model, was used to compare method performance. Further validation was done using data from a fifth trial-ENTHUSE M1-in which 266 patients with metastatic castration-resistant prostate cancer were treated with placebo alone. Findings 50 independent methods were developed to predict overall survival and were evaluated through the DREAM challenge. The top performer was based on an ensemble of penalised Cox regression models (ePCR), which uniquely identified predictive interaction effects with immune biomarkers and markers of hepatic and renal function. Overall, ePCR outperformed all other methods (iAUC 0.791; Bayes factor >5) and surpassed the reference model (iAUC 0.743; Bayes factor >20). Both the ePCR model and reference models stratified patients in the ENTHUSE 33 trial into high-risk and low-risk groups with significantly different overall survival (ePCR: hazard ratio 3.32, 95% CI 2.39-4.62, p Interpretation Novel prognostic factors were delineated, and the assessment of 50 methods developed by independent international teams establishes a benchmark for development of methods in the future. The results of this effort show that data-sharing, when combined with a crowdsourced challenge, is a robust and powerful framework to develop new prognostic models in advanced prostate cancer.Peer reviewe

    A survey on aflatoxin M1 contamination in pasteurized milk samples in Tabriz, Iran (Short Communication)

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    Aflatoxin, as one of the most potent carcinogen, is considered an important threat for public health, and it is not possible planning for reducing aflatoxin M1 (AFM1) levels in milk and milk products without paying great attention to the exposure to these compounds. This survey aimed to investigate the occurrence of AFM1 in pasteurized milk samples produced in Tabriz, Iran. Seventy-four milk samples produced by eleven different factories were collected from local market during six months in fall and winter 2015. AFM1 was analyzed by Enzyme-Linked Immune Sorbent Assay (ELISA). Based on results, 82% of the samples were contaminated with AFM1 in concentration levels ranged 5 to 80 ng/l. In 9 samples (12.16%) the AFM1 level was higher than 50 ng/l, the maximum residue limit (MRL) accepted by Codex and European Union for AFM1 in milk. The difference of AFM1 level between dairy factories was statistically significant (

    Improving the stretch factor of a geometric network by edge augmentation

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    Given a Euclidean graph GG in Rd\mathbb{R}^d with nn vertices and mm edges, we consider the problem of adding an edge to GG such that the stretch factor of the resulting graph is minimized. Currently, the fastest algorithm for computing the stretch factor of a graph with positive edge weights runs in O\cal{O}(nm+n2logn)(nm+n^2 \log n) time, resulting in a trivial O\cal{O}(n3m+n4logn)(n^3m+n^4 \log n)-time algorithm for computing the optimal edge. First, we show that a simple modification yields the optimal solution in O\cal{O}(n4)(n^4) time using O\cal{O}(n2)(n^2) space. To reduce the running time we consider several approximation algorithms

    Improving the stretch factor of a geometric network by edge augmentation

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    Given a Euclidean graph GG in Rd\mathbb{R}^d with nn vertices and mm edges, we consider the problem of adding an edge to GG such that the stretch factor of the resulting graph is minimized. Currently, the fastest algorithm for computing the stretch factor of a graph with positive edge weights runs in O\cal{O}(nm+n2logn)(nm+n^2 \log n) time, resulting in a trivial O\cal{O}(n3m+n4logn)(n^3m+n^4 \log n)-time algorithm for computing the optimal edge. First, we show that a simple modification yields the optimal solution in O\cal{O}(n4)(n^4) time using O\cal{O}(n2)(n^2) space. To reduce the running time we consider several approximation algorithms

    Finding the best shortcut in a geometric network

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