Network Biology. Applications in Medicine and Biotechnology [Verkkobiologia
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A Network Approach of the Mandatory Influenza Vaccination Among Healthcare Workers
Wright State University CORE Scholar Master of Public Health Program Student Publications Master of Public Health Program 2014 Best Practices: A Network Approach of the Mandatory Influenza Vaccination Among Healthcare Workers Greg Attenweiler Wright State University - Main Campus Angie Thomure Wright State University - Main Campus Follow this and additional works at: https://corescholar.libraries.wright.edu/mph Part of the Influenza Virus accinesV Commons Repository Citation Attenweiler, G., & Thomure, A. (2014). Best Practices: A Network Approach of the Mandatory Influenza Vaccination Among Healthcare Workers. Wright State University, Dayton, Ohio. This Master's Culminating Experience is brought to you for free and open access by the Master of Public Health Program at CORE Scholar. It has been accepted for inclusion in Master of Public Health Program Student Publications by an authorized administrator of CORE Scholar. For more information, please contact library- [email protected]. Running Head: A NETWORK APPROACH 1 Best Practices: A network approach of the mandatory influenza vaccination among healthcare workers Greg Attenweiler Angie Thomure Wright State University A NETWORK APPROACH 2 Acknowledgements We would like to thank Michele Battle-Fisher and Nikki Rogers for donating their time and resources to help us complete our Culminating Experience. We would also like to thank Michele Battle-Fisher for creating the simulation used in our Culmination Experience. Finally we would like to thank our family and friends for all of the -
Introduction to Network Science & Visualisation
IFC – Bank Indonesia International Workshop and Seminar on “Big Data for Central Bank Policies / Building Pathways for Policy Making with Big Data” Bali, Indonesia, 23-26 July 2018 Introduction to network science & visualisation1 Kimmo Soramäki, Financial Network Analytics 1 This presentation was prepared for the meeting. The views expressed are those of the author and do not necessarily reflect the views of the BIS, the IFC or the central banks and other institutions represented at the meeting. FNA FNA Introduction to Network Science & Visualization I Dr. Kimmo Soramäki Founder & CEO, FNA www.fna.fi Agenda Network Science ● Introduction ● Key concepts Exposure Networks ● OTC Derivatives ● CCP Interconnectedness Correlation Networks ● Housing Bubble and Crisis ● US Presidential Election Network Science and Graphs Analytics Is already powering the best known AI applications Knowledge Social Product Economic Knowledge Payment Graph Graph Graph Graph Graph Graph Network Science and Graphs Analytics “Goldman Sachs takes a DIY approach to graph analytics” For enhanced compliance and fraud detection (www.TechTarget.com, Mar 2015). “PayPal relies on graph techniques to perform sophisticated fraud detection” Saving them more than $700 million and enabling them to perform predictive fraud analysis, according to the IDC (www.globalbankingandfinance.com, Jan 2016) "Network diagnostics .. may displace atomised metrics such as VaR” Regulators are increasing using network science for financial stability analysis. (Andy Haldane, Bank of England Executive -
A Centrality Measure for Electrical Networks
Carnegie Mellon Electricity Industry Center Working Paper CEIC-07 www.cmu.edu/electricity 1 A Centrality Measure for Electrical Networks Paul Hines and Seth Blumsack types of failures. Many classifications of network structures Abstract—We derive a measure of “electrical centrality” for have been studied in the field of complex systems, statistical AC power networks, which describes the structure of the mechanics, and social networking [5,6], as shown in Figure 2, network as a function of its electrical topology rather than its but the two most fruitful and relevant have been the random physical topology. We compare our centrality measure to network model of Erdös and Renyi [7] and the “small world” conventional measures of network structure using the IEEE 300- bus network. We find that when measured electrically, power model inspired by the analyses in [8] and [9]. In the random networks appear to have a scale-free network structure. Thus, network model, nodes and edges are connected randomly. The unlike previous studies of the structure of power grids, we find small-world network is defined largely by relatively short that power networks have a number of highly-connected “hub” average path lengths between node pairs, even for very large buses. This result, and the structure of power networks in networks. One particularly important class of small-world general, is likely to have important implications for the reliability networks is the so-called “scale-free” network [10, 11], which and security of power networks. is characterized by a more heterogeneous connectivity. In a Index Terms—Scale-Free Networks, Connectivity, Cascading scale-free network, most nodes are connected to only a few Failures, Network Structure others, but a few nodes (known as hubs) are highly connected to the rest of the network. -
Exploring Network Structure, Dynamics, and Function Using Networkx
Proceedings of the 7th Python in Science Conference (SciPy 2008) Exploring Network Structure, Dynamics, and Function using NetworkX Aric A. Hagberg ([email protected])– Los Alamos National Laboratory, Los Alamos, New Mexico USA Daniel A. Schult ([email protected])– Colgate University, Hamilton, NY USA Pieter J. Swart ([email protected])– Los Alamos National Laboratory, Los Alamos, New Mexico USA NetworkX is a Python language package for explo- and algorithms, to rapidly test new hypotheses and ration and analysis of networks and network algo- models, and to teach the theory of networks. rithms. The core package provides data structures The structure of a network, or graph, is encoded in the for representing many types of networks, or graphs, edges (connections, links, ties, arcs, bonds) between including simple graphs, directed graphs, and graphs nodes (vertices, sites, actors). NetworkX provides ba- with parallel edges and self-loops. The nodes in Net- sic network data structures for the representation of workX graphs can be any (hashable) Python object simple graphs, directed graphs, and graphs with self- and edges can contain arbitrary data; this flexibil- loops and parallel edges. It allows (almost) arbitrary ity makes NetworkX ideal for representing networks objects as nodes and can associate arbitrary objects to found in many different scientific fields. edges. This is a powerful advantage; the network struc- In addition to the basic data structures many graph ture can be integrated with custom objects and data algorithms are implemented for calculating network structures, complementing any pre-existing code and properties and structure measures: shortest paths, allowing network analysis in any application setting betweenness centrality, clustering, and degree dis- without significant software development. -
Tome Ii: Brief Curriculum Vitae
Short CV Saad MRANI, MD, PhD Date of Birth: 07/06/1968 Nationality: Moroccan ADDRESS: Department of Virology- Mohammed V University Hospital, BP 6704 Madinat Al Irfane- Rabat. Morocco Mobile: +212661116123 E-mail: [email protected] POSITION TITLE Director of the Research Center in Genomics of Human Pathologies. Mohammed V University of Rabat. OTHER POSITIONS · 2018: Director of Clinical Biology Specialty Degree. Mohammed VI University of Health Sciences. Casablanca.Morocco. · 2009-2016: Head of Department of Virology - Mohammed V University Hospital, Rabat, Morocco. · 2009-Present: Head of Medical Virology Research Team. University Mohammed V, Rabat. · 2008-Present: Scientific consultant for Biosafety and Biosecurity, University Mohammed V Rabat (UM5R) · 2007-2009: Head of Research and Biosafety Laboratory (NSB3) at the Mohammed V Military University Hospital, Rabat. · 2007-Present: Professor of Virology- Mohamed V University- Faculty of Medicine and Pharmacy - Rabat- Morocco · 2002- 2007: Associate Researcher position at INSERM- FRANCE (National Institute of Health and Medical Research) - 1996-2001: MD, Resident physician in medical biology at the university hospital Ibn Sina. Rabat -Morocco EDUCATION and DEGREES · 2012: University Degree in Biological and Medical Engineering-Valorisation of Biomedical Research and Innovation. - Faculty of Medicine Pierre and Marie Curie. · 2007: Full Professor of Medical Virology. University Mohamed V -Faculty of Medicine and Pharmacy of Rabat · 2007: Ph.D., Molecular Biology, University Lyon1. France. · 2006: Certificate in management of Nuclear, Radiologic, Chimical and Biological Threats. Grenoble, France · 2005-2006: University Degree in Bio-Terrorism and agents class 3 et 4. Faculty of Medecine La Timone, CHU Marseille, France. · 2004-2005: University Degree in Epidemiology and Investigational Methods for Communicable Diseases. -
Network Analysis with Nodexl
Social data: Advanced Methods – Social (Media) Network Analysis with NodeXL A project from the Social Media Research Foundation: http://www.smrfoundation.org About Me Introductions Marc A. Smith Chief Social Scientist Connected Action Consulting Group [email protected] http://www.connectedaction.net http://www.codeplex.com/nodexl http://www.twitter.com/marc_smith http://delicious.com/marc_smith/Paper http://www.flickr.com/photos/marc_smith http://www.facebook.com/marc.smith.sociologist http://www.linkedin.com/in/marcasmith http://www.slideshare.net/Marc_A_Smith http://www.smrfoundation.org http://www.flickr.com/photos/library_of_congress/3295494976/sizes/o/in/photostream/ http://www.flickr.com/photos/amycgx/3119640267/ Collaboration networks are social networks SNA 101 • Node A – “actor” on which relationships act; 1-mode versus 2-mode networks • Edge B – Relationship connecting nodes; can be directional C • Cohesive Sub-Group – Well-connected group; clique; cluster A B D E • Key Metrics – Centrality (group or individual measure) D • Number of direct connections that individuals have with others in the group (usually look at incoming connections only) E • Measure at the individual node or group level – Cohesion (group measure) • Ease with which a network can connect • Aggregate measure of shortest path between each node pair at network level reflects average distance – Density (group measure) • Robustness of the network • Number of connections that exist in the group out of 100% possible – Betweenness (individual measure) F G • -
A Sharp Pagerank Algorithm with Applications to Edge Ranking and Graph Sparsification
A sharp PageRank algorithm with applications to edge ranking and graph sparsification Fan Chung? and Wenbo Zhao University of California, San Diego La Jolla, CA 92093 ffan,[email protected] Abstract. We give an improved algorithm for computing personalized PageRank vectors with tight error bounds which can be as small as O(n−k) for any fixed positive integer k. The improved PageRank algorithm is crucial for computing a quantitative ranking for edges in a given graph. We will use the edge ranking to examine two interrelated problems — graph sparsification and graph partitioning. We can combine the graph sparsification and the partitioning algorithms using PageRank vectors to derive an improved partitioning algorithm. 1 Introduction PageRank, which was first introduced by Brin and Page [11], is at the heart of Google’s web searching algorithms. Originally, PageRank was defined for the Web graph (which has all webpages as vertices and hy- perlinks as edges). For any given graph, PageRank is well-defined and can be used for capturing quantitative correlations between pairs of vertices as well as pairs of subsets of vertices. In addition, PageRank vectors can be efficiently computed and approximated (see [3, 4, 10, 22, 26]). The running time of the approximation algorithm in [3] for computing a PageRank vector within an error bound of is basically O(1/)). For the problems that we will examine in this paper, it is quite crucial to have a sharper error bound for PageRank. In Section 2, we will give an improved approximation algorithm with running time O(m log(1/)) to compute PageRank vectors within an error bound of . -
MEDICAL BIOLOGY and GENETICS : TBG 101 : Dr. HANI ALSAADONI
Course Title : MEDICAL BIOLOGY AND GENETICS Course Code : TBG 101 Lecturer : Dr. HANI ALSAADONI Course Topics Week Date Theoretical Practical 1. 25.09.2018 Introduction to Medical Biology Introduction to laboratory applications 2. 2.10.2018 Basics of Life Genetic laboratory working principles 3. 9.10.2018 Structure and functions of cell membrane Safety in the laboratory 4. 16.10.2018 The organelles and their properties Presentation of laboratory materials 5. 23.10.2018 Intracellular protein traffic Sterilization and its importance 6. 30.10.2018 Cell skeleton, intercellular connection contamination 7. 6.11.2018 Extracellular matrix Characteristics of light microscope 8. 13.11.2018 Intercellular signal transduction Preparation techniques 9. 20.11.2018 Cell division and differentiation Cells and organelles 10. 27.11.2018 Mitotic division Mitotic division 11. 4.12.2018 Meiosis division Mitotic Mitotic division division 12. 11.12.2018 Cell cycle and control Meiosis division 13. 18.12.2018 Cell death (autophagy, necrosis, apoptosis) Meiosis division 14. 25.12.2018 Stem cell biology Blood smear and staining 15. 1.01.2019 NEW YEARS 16. 8.01.2019 Current stem cell applications in dentistry Peripheral smear and cell types 17. 15.01.2019 Gene therapy Methods used in gene therapy 18. 22.01.2019 1. MIDTERM EXAM 19. 29.01-05.02. 2019 SEMESTER BREAK 20. 12.02.2019 DNA structure and properties Molecular Biological Methods - I (DNA isolation) 21. 19.02.2019 DNA-RNA-protein Molecular Biological Methods - II (RNA isolation) 22. 26.02.2019 Genetic Code Molecular Biological Methods - III (cDNA synthesis 23. 5.03.2019 Mendelian genetics and its properties PCR - I (Polymerase Chain Reaction) 24. -
The Pagerank Algorithm Is One Way of Ranking the Nodes in a Graph by Importance
The PageRank 13 Algorithm Lab Objective: Many real-world systemsthe internet, transportation grids, social media, and so oncan be represented as graphs (networks). The PageRank algorithm is one way of ranking the nodes in a graph by importance. Though it is a relatively simple algorithm, the idea gave birth to the Google search engine in 1998 and has shaped much of the information age since then. In this lab we implement the PageRank algorithm with a few dierent approaches, then use it to rank the nodes of a few dierent networks. The PageRank Model The internet is a collection of webpages, each of which may have a hyperlink to any other page. One possible model for a set of n webpages is a directed graph, where each node represents a page and node j points to node i if page j links to page i. The corresponding adjacency matrix A satises Aij = 1 if node j links to node i and Aij = 0 otherwise. b c abcd a 2 0 0 0 0 3 b 6 1 0 1 0 7 A = 6 7 c 4 1 0 0 1 5 d 1 0 1 0 a d Figure 13.1: A directed unweighted graph with four nodes, together with its adjacency matrix. Note that the column for node b is all zeros, indicating that b is a sinka node that doesn't point to any other node. If n users start on random pages in the network and click on a link every 5 minutes, which page in the network will have the most views after an hour? Which will have the fewest? The goal of the PageRank algorithm is to solve this problem in general, therefore determining how important each webpage is. -
An Integrated Map of Genetic Variation from 1,092 Human Genomes
ARTICLE doi:10.1038/nature11632 An integrated map of genetic variation from 1,092 human genomes The 1000 Genomes Project Consortium* By characterizing the geographic and functional spectrum of human genetic variation, the 1000 Genomes Project aims to build a resource to help to understand the genetic contribution to disease. Here we describe the genomes of 1,092 individuals from 14 populations, constructed using a combination of low-coverage whole-genome and exome sequencing. By developing methods to integrate information across several algorithms and diverse data sources, we provide a validated haplotype map of 38 million single nucleotide polymorphisms, 1.4 million short insertions and deletions, and more than 14,000 larger deletions. We show that individuals from different populations carry different profiles of rare and common variants, and that low-frequency variants show substantial geographic differentiation, which is further increased by the action of purifying selection. We show that evolutionary conservation and coding consequence are key determinants of the strength of purifying selection, that rare-variant load varies substantially across biological pathways, and that each individual contains hundreds of rare non-coding variants at conserved sites, such as motif-disrupting changes in transcription-factor-binding sites. This resource, which captures up to 98% of accessible single nucleotide polymorphisms at a frequency of 1% in related populations, enables analysis of common and low-frequency variants in individuals from diverse, including admixed, populations. Recent efforts to map human genetic variation by sequencing exomes1 individual genome sequences, to help separate shared variants from and whole genomes2–4 have characterized the vast majority of com- those private to families, for example. -
The Perceived Assortativity of Social Networks: Methodological Problems and Solutions
The perceived assortativity of social networks: Methodological problems and solutions David N. Fisher1, Matthew J. Silk2 and Daniel W. Franks3 Abstract Networks describe a range of social, biological and technical phenomena. An important property of a network is its degree correlation or assortativity, describing how nodes in the network associate based on their number of connections. Social networks are typically thought to be distinct from other networks in being assortative (possessing positive degree correlations); well-connected individuals associate with other well-connected individuals, and poorly-connected individuals associate with each other. We review the evidence for this in the literature and find that, while social networks are more assortative than non-social networks, only when they are built using group-based methods do they tend to be positively assortative. Non-social networks tend to be disassortative. We go on to show that connecting individuals due to shared membership of a group, a commonly used method, biases towards assortativity unless a large enough number of censuses of the network are taken. We present a number of solutions to overcoming this bias by drawing on advances in sociological and biological fields. Adoption of these methods across all fields can greatly enhance our understanding of social networks and networks in general. 1 1. Department of Integrative Biology, University of Guelph, Guelph, ON, N1G 2W1, Canada. Email: [email protected] (primary corresponding author) 2. Environment and Sustainability Institute, University of Exeter, Penryn Campus, Penryn, TR10 9FE, UK Email: [email protected] 3. Department of Biology & Department of Computer Science, University of York, York, YO10 5DD, UK Email: [email protected] Keywords: Assortativity; Degree assortativity; Degree correlation; Null models; Social networks Introduction Network theory is a useful tool that can help us explain a range of social, biological and technical phenomena (Pastor-Satorras et al 2001; Girvan and Newman 2002; Krause et al 2007). -
Line Structure Representation for Road Network Analysis
Line Structure Representation for Road Network Analysis Abstract: Road hierarchy and network structure are intimately linked; however, there is not a consistent basis for representing and analysing the particular hierarchical nature of road network structure. The paper introduces the line structure – identified mathematically as a kind of linearly ordered incidence structure – as a means of representing road network structure, and demonstrates its relation to existing representations of road networks: the ‘primal’ graph, the ‘dual’ graph and the route structure. In doing so, the paper shows how properties of continuity, junction type and hierarchy relating to differential continuity and termination are necessarily absent from primal and dual graph representations, but intrinsically present in line structure representations. The information requirements (in terms of matrix size) for specifying line structures relative to graphs are considered. A new property indicative of hierarchical status – ‘cardinality’ – is introduced and illustrated with application to example networks. The paper provides a more comprehensive understanding of the structure of road networks, relating different kinds of network representation, and suggesting potential application to network analysis. Keywords: Network science; Road hierarchy; Route structure; Graph theory; Line structure; Cardinality 1 1 Introduction Road network structure is routinely interpreted in terms of the configuration of roads in structures such as ‘trees’ or ‘grids’; but structure can also be interpreted in terms of the hierarchical relations between main and subsidiary, strategic and local, or through and side roads. In fact, these two kinds of structure – relating to configuration and constitution – are in some ways related. However, despite the proliferation of studies of road network structure, there is not a consistent basis for representing and analysing this dual nature of road network structure, either within traditions of network science or network design and management.