{"id":6932,"date":"2021-07-27T09:56:23","date_gmt":"2021-07-27T09:56:23","guid":{"rendered":"https:\/\/salsabil-arabia.com\/?p=6932"},"modified":"2023-01-26T18:10:17","modified_gmt":"2023-01-26T18:10:17","slug":"pdf-sheet-pile-benedict-nsingo","status":"publish","type":"post","link":"https:\/\/salsabil-arabia.com\/ar\/pdf-sheet-pile-benedict-nsingo\/","title":{"rendered":"PDF Sheet pile Benedict Nsingo"},"content":{"rendered":"<div id=\"toc\" style=\"background: #f9f9f9;border: 1px solid #aaa;margin-bottom: 1em;padding: 1em;width: 350px\">\n<p class=\"toctitle\" style=\"font-weight: 700;text-align: center\">Content<\/p>\n<ul class=\"toc_list\">\n<li><a href=\"#toc-0\">Flow net<\/a><\/li>\n<li><a href=\"#toc-1\">The General-Random-Type Six-Face Object as a [ Finite Element ] :<\/a><\/li>\n<li><a href=\"#toc-2\">Flownets: Two-Dimensional Flow of Water Through Soils<\/a><\/li>\n<li><a href=\"#toc-6\">Criteria for Sketching Flownets<\/a><\/li>\n<\/ul>\n<\/div>\n<p><img decoding=\"async\" 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\" width=\"255px\" alt=\"how to draw a flow net\" \/><\/p>\n<p>Since the head drops are uniform by construction, the gradient is inversely proportional to the size of the blocks. Big blocks mean there is a low gradient, and therefore low discharge . A flow net is a graphical representation of two-dimensional steady-state groundwater flow through aquifers. In order to draw the flow net, it is first essential to find the location and shape of the phreatic line or the top flow line separating the saturated and unsaturated zones. Extend the equipotential lines downward forming the sides of the squares. These extensions point out appropriate width of the squares, such as squares marked and . The size of the square in a flow channel should change gradually from the upstream to the downstream.<\/p>\n<ul>\n<li>Flow net technique is a graphical representation method.<\/li>\n<li>10.9 Hydraulic Heave or Piping Many dams on soil foundations have failed because of the sudden formation of a piped shaped discharge channel.<\/li>\n<li>Flow net in a dam with graded materials obtained using the extended pressure technique .<\/li>\n<li>You can download the paper by clicking the button above.<\/li>\n<li>The presence of the free surface or water table makes the analysis methods more difficult.<\/li>\n<li>They by drawing equipotential lines the flow net is completed.<\/li>\n<\/ul>\n<p>An infinite number of flow lines and equipotential lines can be drawn to satisfy Laplace\u2019s equation. However, only a few are required to obtain an accurate solution. The procedure for constructing a flownet is described next. First identify the hydraulic boundary conditions. 8.3, the upstream bed level GDA represents 100% potential line and the downstream bed level CFJ, 0% potential line. The first flow line KLM is formed by the flow of water on the upstream of the sheet pile, the downstream of the sheet pile and at the interface of the base of the dam and the soil surface. The long flow line is indicated by the impervious stratum NP.<\/p>\n<h2 id=\"toc-0\">Flow net<\/h2>\n<p>Connectors are lines that connect your shapes together and may or may not have arrows at one or both ends. Hover over the first shape you placed to see the four direction arrows. Click on one of the shapes, then select a shape to add and connect it in that direction. Drag a rectangle from the General shape library to a specific position on the drawing canvas.<\/p>\n<div>\n<div>\n<h3>What is the easiest way to create a flowchart?<\/h3>\n<\/div>\n<div>\n<div>\n<p>In Microsoft Word, PowerPoint, or Excel, you have two options for creating flowcharts. You can either use SmartArt or Shapes from the Insert tab. Within SmartArt, you&apos;ll find an array of graphic options to choose from. Process is usually a good option for flowcharts, but the choice is yours.<\/p>\n<\/div><\/div>\n<\/div>\n<p>I\u2019m not great with programming, so the excel approach wasn\u2019t working all that well. Yeah, it\u2019s starting to look as if I need to cut my losses and expend the extra time to do it by hand&#8230; It sounded great at first, but it\u2019s like learning an entire new software program.<\/p>\n<h2 id=\"toc-1\">The General-Random-Type Six-Face Object as a [ Finite Element ] :<\/h2>\n<p>However, soil is a heterogeneous, anisotropic, and discontinuous medium that has different characteristics at each point. Thus, exact solutions are difficult and impractical to obtain in the case of the most complex flow problems, such as those in practical geotechnical engineering. A flow line represents the path traced by an individual water particle.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='margin-left:auto;margin-right:auto' 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\" width=\"253px\" alt=\"how to draw a flow net\" \/><\/p>\n<p>If you added multiple shapes by simply clicking on them in the shape library, you can connect them later. In the template manager, enter a filename <a href=\"https:\/\/simple-accounting.org\/how-to-draw-flow-net-seepage-by-hand\/\">how to draw a flow net<\/a> for your flow chart, ensure Blank Diagram is selected, then click Create. Flow charts let you visually describe a process or system.<\/p>\n<h2 id=\"toc-2\">Flownets: Two-Dimensional Flow of Water Through Soils<\/h2>\n<p>Determine the head at the inlet and outlet of the flow net. The rate of flow through each flow channel is same. Flow lines and equipotential lines cut each other at right angles i.e., they are mutually orthogonal. Following properties of flow net are considered before preceding for construction and application of flow nets. \u2022 The stream lines in flow net show the direction of flow and the equinoctial lines join the points the equal velocity potential \u03a6. An equivalent amount of flow is passing through each streamtube , therefore narrow streamtubes are located where there is more flow. Darcy&#8217;s law describes the flow of water through the flow net.<\/p>\n<div style='border: grey solid 1px;padding: 11px'>\n<h3>Dallas Stars are No. 16 in 2023 NHL prospect pool rankings &#8211; The Athletic<\/h3>\n<p>Dallas Stars are No. 16 in 2023 NHL prospect pool rankings.<\/p>\n<p>Posted: Wed, 25 Jan 2023 10:04:25 GMT [<a href='https:\/\/news.google.com\/__i\/rss\/rd\/articles\/CBMiTGh0dHBzOi8vdGhlYXRobGV0aWMuY29tLzQxMTUxNTkvMjAyMy8wMS8yNS9zdGFycy1uaGwtcHJvc3BlY3QtcmFua2luZ3MtMjAyMy_SAVJodHRwczovL3RoZWF0aGxldGljLmNvbS80MTE1MTU5LzIwMjMvMDEvMjUvc3RhcnMtbmhsLXByb3NwZWN0LXJhbmtpbmdzLTIwMjMvP2FtcD0x?oc=5' rel=\"nofollow\">source<\/a>]<\/p>\n<\/div>\n<p>Flow lines and equal potential lines intersect each  other at 90 degrees. Distribution of the pore water pressure calculated using the SVFlux algorithm 27.<\/p>\n<p>Let us consider a  cubical field of side \u2018a\u2019. Let F1 and F2 be the force exerted by the seeping water respectively on the upstream and downstream faces of the elements.<\/p>\n<p><img decoding=\"async\" class='aligncenter' style='margin-left:auto;margin-right:auto' src=\"image\/jpeg;base64,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\" width=\"257px\" alt=\"how to draw a flow net\" \/><\/p>\n<p>Double-click on an empty area on the drawing canvas and select a rectangle shape. Click on a rectangle in the General shape library to add it the drawing canvas. Follow the tutorial below to create and style a basic flow chart and learn to use the diagrams.net editor. Hello Flow Lines -are the paths which water particle follow in the course of seepage. Water flows from the point of higher head to l&#8230; Flow lines and equal potential lines are smooth curves.<\/p>\n<h2 id=\"toc-4\">velocity potential. The electric current is analogus to the velocity of flow<\/h2>\n<p>Other sides of the squares are set equal to the widths as determined above. Irregularities are smoothed out, and the next flow line DF is drawn joining these bases. While sketching the flow line, care should be taken to make flow fields as approximate squares throughout. Where HL is the total hydraulic head causing flow, and is equal to the difference of the upstream and the downstream heads.<\/p>\n<div>\n<div>\n<h3>Why are flow nets useful?<\/h3>\n<\/div>\n<div>\n<div>\n<p>Flow nets provide a general knowledge of the regional groundwater flow patterns that the hydrologist can use to determine such information as areas of recharge and discharge. Freeze and Cherry (1979, pg. 168) have stated that flow nets are an important concept of hydrology.<\/p>\n<\/div><\/div>\n<\/div>","protected":false},"excerpt":{"rendered":"<p>Content Flow net The General-Random-Type Six-Face Object as a [ Finite Element ] : Flownets: Two-Dimensional Flow of Water Through Soils Criteria for Sketching Flownets Since the head drops are uniform by construction, the gradient is inversely proportional to the size of the blocks. Big blocks mean there is a low gradient, and therefore low<\/p>\n<div class=\"bottom-meta\">\n  <a href=\"https:\/\/salsabil-arabia.com\/ar\/pdf-sheet-pile-benedict-nsingo\/\"><span class=\"text-more\">Read More<\/span><\/a><a href=\"#\" class=\"jm-post-like entry-like\" data-post_id=\"6932\" title=\"Like\"><i class=\"fa fa-heart-o icon-unlike\"><\/i><\/a><\/div>","protected":false},"author":8,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"cybocfi_hide_featured_image":"","footnotes":""},"categories":[1],"tags":[],"class_list":["post-6932","post","type-post","status-publish","format-standard","hentry","category-uncategorized","entry opacity"],"_links":{"self":[{"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/posts\/6932"}],"collection":[{"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/users\/8"}],"replies":[{"embeddable":true,"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/comments?post=6932"}],"version-history":[{"count":0,"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/posts\/6932\/revisions"}],"wp:attachment":[{"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/media?parent=6932"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/categories?post=6932"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/salsabil-arabia.com\/ar\/wp-json\/wp\/v2\/tags?post=6932"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}