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In general, WTP avoids redistributing third-party content (3PC) For example, WTP does not come with a Java Web server runtime To test a simple dynamic Web application, a runtime such as Tomcat is needed Setting up a complete development environment typically involves downloading and installing server runtimes such as Tomcat, JOnAS, Geronimo, WebSphere, and WebLogic among others (see the Getting Tomcat sidebar in 3 for instructions on how to install Tomcat) Web development may require other types of runtimes, such as Web service engines like Axis and databases like Derby (see the Getting Derby sidebar in 3 for installation instructions) Note that WTP includes Axis since it is used internally for the Web Service Explorer tool This means you don t have to install Axis yourself In general, unless a third-party component is used internally by WTP, you ll have to install it yourself The XDoclet runtime is typically used to simplify EJB and Web development using attribute-oriented programming style with annotations Application frameworks such as Struts, Spring, and Hibernate are other examples of popular Java Web runtimes If you plan to use them, you ll need to install them Follow the instructions provided with these components to perform their installation There are many reasons behind the WTP policy to avoid redistributing 3PC For example, each third-party component has its own icensing terms, and the Eclipse Foundation may have to obtain the right to redistribute it In the case of Open Source components, the Eclipse Foundation would also have to review the pedigree of the code to ensure that it conforms to Eclipse policy In fact, one of the benefits of purchasing a commercial product built on WTP is that the vendor provides this added value Another reason not to redistribute 3PC is fairness WTP wants to remain vendor-neutral and not give any vendor an advantage by redistributing its content in preference to another s For example, if WTP redistributed Tomcat, then it would be morally obligated to redistribute JOnAS, Geromino, GlassFish, and so on, and this would result in. java upc-a reader UPC-A Java Control- UPC-A barcode generator with free Java sample
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MS7120 Orbit, MS7180 OrbitCG, MS3580 QuantumT, MS7320 InVista, MS7820 Solaris, MS7600 Horizon, MS4980 VuQuest, MS7580 Genesis, ... enable deployers to make nal changes without having to modify the original contribution archive When it is added to a contribution, it becomes one of the contribution s deployable composites This means it may be activated in the domain like any other deployable composite Let s examine how external deployment composites work by returning to the BigBank credit composite In the current version, assume that BigBank s scoring algorithm uses a third-party credit bureau The bureau provides two web service endpoints: one for testing and another for accessing live credit histories As part of its testing infrastructure, BigBank has mimicked its production systems in a staging environment The key difference between the two environments is that the staging environment only has access to a test database and third-party test services the credit bureau s test endpoint for retrieving credit histories BigBank has decided to accommodate the different web service endpoints by applying the binding con guration in two deployment composites designed for each environment This is done by rst promoting the reference to the credit bureau s web service, as shown in Listing 95. 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How to generate EAN 128 with solutions? h3>.Related: Barcode Printing SSRS C# , Barcode Printing .NET Winforms C# , Excel Barcode Generation how to As with any public key scheme, a user has to generate a public rivate key pair In order to do this, the user selects two large distinct prime numbers p and q The system modulus denoted N is the product of these two large primes Following this, Euler s totient function, (N ), is calculated as the product of ( p 2 1) and (q 2 1) The next step involves determining the public key component e such that 1 , e , (N ) and gcd[e, (N )] 1 where gcd denotes the greatest common divisor The public key of this user is then given by the pair of numbers (e, N ) The private key is given by d where d satis es the equation e d 1 mod (N ) and 0 d N An adversary can determine the private key if he/she can factorize the system modulus Hence, it is necessary to keep the factors of N, namely p and q, secret This key setup is done once (initially) when a user establishes (or replaces) their public key Note that the public key component e is usually fairly small Once the key pair is decided, the node publicizes the public key Any other node that wishes to send a message M con dentially to this node obtains the public key of the recipient node, which is (e, N ) The message M is then represented as an integer M where 0 M , N The ciphertext C is then computed as M e mod N The recipient on receiving the ciphertext uses the private key to decrypt the ciphertext as C d mod N, which results in the plaintext M As mentioned earlier, given the performance overhead associated with the public key algorithms, these algorithms are typically not used for encrypting data Rather, they are typically used to transport symmetric keys between the parties that need to exchange data securely In case of key transport, one of the parties involved decides the key This party then encrypts the key using the public key of the other party and sends the message to the other party, who can then obtain the key A problem with this scheme is that the key is decided by a single party In some cases, it might be preferable to let both the parties contribute equally to the resulting key This is referred to as key agreement We next explain brie y one such widely used key agreement protocol, the Dif e Hellman (DH) key exchange protocol The objective of DH protocol is to establish a common key between the participants of the protocol The common key is expected to be used to exchange messages securely using symmetric key ciphers Further, the common key is known only to the participants of the key exchange protocol The Dif e Hellman protocol itself does not ensure entity authentication This implies that the participants in the protocol do not have guarantees of the identities of each other Therefore, these participants need to use other techniques in order to verify the authenticity of each other The DH key exchange protocol is based on exponentiation in a nite (Galois) eld modulo a prime number This requires the ability to nd large primes as well as the ability to nd primitive roots [7] for large primes It also requires the ability to carry out ef cient modular arithmetic The security of the protocol depends on a hard problem This hard problem is the dif culty of computing discrete logarithms We now discuss how the DH protocol works We explain this in the context of two parties The parties rst have to select and share the public information, which is the prime number q and a primitive root a of this prime In the next stage each of the two parties, Alice and Bob calculate their public and private parameters The private parameter of Alice is a number XA chosen at random such that XA , q, while the public parameter is YA given by aXA mod q Similarly, Bob also chooses the private parameter to be XB , q randomly and determines the public parameter YB to be aXB mod q They then exchange their respective public parameters and calculate the shared secret as YB XA ; S ; YA XB. 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