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help you learn the Java platform by example Notice that NaN is displayed when the result is undefined for the argument passed into the method NaN isits first online for Not a Number Various methods in the Math class return thisupdated Since the acronym release in 1995, the material in The Java(TM) Tutorial has been value when the result of a particular function is undefined for thereleases of passed into the method Both the Double continuously to reflect reader feedback and new argument the Java platform This third edition has andFloat classes contain to cover v13 of the Java Platform, Standard Edition, as a method to one of been thoroughly updated constants called NaN By comparing the return value of well as preceding these constants, your program can determine whether the NaN value is returned from a method Thus, versions as early as JDK 11 your program can do something reasonable when the mathematical result of a method call is You will find undefined clear explanations of such fundamentals as objects, classes, and data structures In addition, the book provides introductions to object-oriented programming, applet construction, and The last Math design Other topics include exceptions, random method returns a beginners avoid many user interface method that we'll cover is random The I/O, and threads To help pseudorandomly selected number between 00 and 10 The range includes 00 ut not 10 and their words: 00 <= common mistakes, an entire chapter is devoted to programming problems In other solutions Mathrandom() < 10 To get a of each section are new to this edition Also new for this edition are Convenient summaries at the end number in a different range, you can perform arithmetic on the value returned by the random method For you practice what you learn "Questions and Exercises" sections to help example, to generate an integer between 1 and 10, you would write: After working through the lessons in this proven tutorial, you will be well prepared to use the Java programming language in your school or workplace.

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The above study was based on all single-hop connections between two nodes which are within the reception range of each ther Explicit capacity estimation for a multihop connection is treated by Gastpar and Vetterli [48], who indicate that under a relay-based traf c the achievable capacity is O(log n), a more encouraging result than the study by Gupta and Kumar [23] However, both studies consider a random network and propose the asymptotic bounds; the throughput bound for a given network under a given set of connections is desirable in most practical cases 762 Modeling for Interference-Aware Routing Jain et al [49] revisit the problem of nding the bounds on the throughput with the goal of quantifying the capacity for a given topology and traf c pattern, rather than asymptotic bounds for general networks.

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The main idea is to identify the set of links that cannot be active together considering the effect of interference Each link in the network is represented as a vertex in a transformed graph called Con ict Graph If two links interfere with each other, then there is an edge present between the two vertices representing the links Consider a scenario with four active links as shown in Figure 74a Figure 74b shows the con ict graph for the given scenario A vertex v(i,j) in Figure 74b represents the link (i, j) in the scenario, and the edge between two vertices in the con ict graph represents the interference between the edges An independent set is a set of vertices that are not connected to any of the vertices in the set (eg, {v(1,2) , v(5,6) }).

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