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In Sections 7.2 and 7.3 we formulated partial differential equations governing the electromagnetic field either directly or via its potentials. Due to the limited length of this text we do not address in more detail the wave and Helmholtz equations, whose weak formulation and discretization take place in the Sobolev space H . Instead, in the rest of this chapter we focus on the time-harmonic Maxwell s equation (7.62). This equation contains the curlcurl operator which exhibits new challenges from the points of view of both mathematical analysis and finite element discretization. Vector operations such as the cross-product of two vectors or the curl of a vector are native in 3D. For example, the cross-product of two linearly independent vectors lying in the :xl:cz-plane is a vector normal to this plane. Therefore, the 3D setting is more natural for the mathematical analysis of the Maxwell s equations. We formulate a sufficiently general model problem in paragraph 7.4.2, derive its variational formulation in Paragraph 7.4.3, and show the existence and uniqueness of its solution in Paragraph 7.4.4. In order to simplify the analysis, in what follows we assume piecewise-isotropic materials, so that the tensor material parameters E and p can be treated as scalars. See, e.g., [83] and the references therein for the discussion of the general tensor case. We will return back to the 2D setting for the finite element discretization in Section 7.5. This step is justified by the fact that every 2D problem is equivalent to a 3D problem whose solution does not depend on the .c:%-variable, such that the resulting field has the form Le.,

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and dropped: Drag any data column to any position with the Spry region. If the data column is dropped on a selection, the selection will be replaced. Place your cursor where you d like the selected data column to appear, and click Insert. As with the drag-and-drop method, any selected text or element will be replaced by the inserted data column.

Thanks to each layer being independent of the others, you can move a layer s content around the document window without affecting the content on any other layer. Photoshop lets you move layer content in a number of ways.

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Shift+Control-click with paint or edit tool or Shift+Option+letter Shift+plus (+) or Shift+minus ( ) Shift+Option+N bracket key, [ or ]

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1. From the Files panel, select a file to inspect. 2. Right-click (Control+click) and choose Version Control Show Revisions. 3. When the Revision History dialog box appears (see Figure 31-39), choose the desired operation:

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crispness in the leaves and the ice . . . but just capturing this image reduced the very crispness that was so compelling about the scene. So, if this image is to regain that crisp look, you ll want to push the sharpening pretty hard to hone the focus much as possible.

1. In the Themes group on the Design tab, open the Colors list and choose Create New Theme Colors. The Create New Theme Colors dialog box opens. 2. Type a name for the new color theme in the Name box, replacing the default name (Custom 1, or other number if there is already a Custom 1). 3. Click a color placeholder and open its menu. See Figure 22-11.

if= isNonDevelopmentEnvironment > <copy todir= ${env.WL_HOME}/config/${weblogic.admin.domain}/applications > <fileset dir= ${basedir}/build/archives includes= myapp.ear /> </copy> </target> <target name= deploy.webcontainer > <copy filtering= yes file= ${basedir}/conf/Tomcat/tomcat.conf todir= ${env.TOMCAT_HOME}/conf /> <copy filtering= yes file= ${basedir}/conf/Tomcat/server.xml todir= ${env.TOMCAT_HOME}/conf /> <copy file= ${basedir}/conf/Tomcat/web.xml todir= ${env.TOMCAT_HOME}/conf /> <antcall target= deploy.webcontainer.war /> </target> <target name= deploy.webcontainer.war if= isNonDevelopmentEnvironment > <copy todir= ${env.TOMCAT_HOME}/webapps > <fileset dir= ${basedir}/build/archives includes= myapp.war /> </copy> </target>

~-------+--------4-------0

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where A is the port address, I is the IRQ, D is the DMA channel, T identifies the type of Sound Blaster being emulated, and P is the MIDI port address.