Source Code Cross Referenced for RSAPrivateCrtKeySpec.java in  » 6.0-JDK-Core » security » java » security » spec » Java Source Code / Java DocumentationJava Source Code and Java Documentation

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Java Source Code / Java Documentation » 6.0 JDK Core » security » java.security.spec 
Source Cross Referenced  Class Diagram Java Document (Java Doc) 


001        /*
002         * Copyright 1998-2003 Sun Microsystems, Inc.  All Rights Reserved.
003         * DO NOT ALTER OR REMOVE COPYRIGHT NOTICES OR THIS FILE HEADER.
004         *
005         * This code is free software; you can redistribute it and/or modify it
006         * under the terms of the GNU General Public License version 2 only, as
007         * published by the Free Software Foundation.  Sun designates this
008         * particular file as subject to the "Classpath" exception as provided
009         * by Sun in the LICENSE file that accompanied this code.
010         *
011         * This code is distributed in the hope that it will be useful, but WITHOUT
012         * ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or
013         * FITNESS FOR A PARTICULAR PURPOSE.  See the GNU General Public License
014         * version 2 for more details (a copy is included in the LICENSE file that
015         * accompanied this code).
016         *
017         * You should have received a copy of the GNU General Public License version
018         * 2 along with this work; if not, write to the Free Software Foundation,
019         * Inc., 51 Franklin St, Fifth Floor, Boston, MA 02110-1301 USA.
020         *
021         * Please contact Sun Microsystems, Inc., 4150 Network Circle, Santa Clara,
022         * CA 95054 USA or visit www.sun.com if you need additional information or
023         * have any questions.
024         */
025
026        package java.security.spec;
027
028        import java.math.BigInteger;
029
030        /**
031         * This class specifies an RSA private key, as defined in the PKCS#1
032         * standard, using the Chinese Remainder Theorem (CRT) information values for
033         * efficiency.
034         *
035         * @author Jan Luehe
036         *
037         * @version 1.19 07/05/05
038         *
039         * @see java.security.Key
040         * @see java.security.KeyFactory
041         * @see KeySpec
042         * @see PKCS8EncodedKeySpec
043         * @see RSAPrivateKeySpec
044         * @see RSAPublicKeySpec
045         */
046
047        public class RSAPrivateCrtKeySpec extends RSAPrivateKeySpec {
048
049            private final BigInteger publicExponent;
050            private final BigInteger primeP;
051            private final BigInteger primeQ;
052            private final BigInteger primeExponentP;
053            private final BigInteger primeExponentQ;
054            private final BigInteger crtCoefficient;
055
056            /**
057             * Creates a new <code>RSAPrivateCrtKeySpec</code>
058             * given the modulus, publicExponent, privateExponent,
059             * primeP, primeQ, primeExponentP, primeExponentQ, and
060             * crtCoefficient as defined in PKCS#1.
061             *
062             * @param modulus the modulus n
063             * @param publicExponent the public exponent e
064             * @param privateExponent the private exponent d
065             * @param primeP the prime factor p of n
066             * @param primeQ the prime factor q of n
067             * @param primeExponentP this is d mod (p-1)
068             * @param primeExponentQ this is d mod (q-1)
069             * @param crtCoefficient the Chinese Remainder Theorem
070             * coefficient q-1 mod p
071             */
072            public RSAPrivateCrtKeySpec(BigInteger modulus,
073                    BigInteger publicExponent, BigInteger privateExponent,
074                    BigInteger primeP, BigInteger primeQ,
075                    BigInteger primeExponentP, BigInteger primeExponentQ,
076                    BigInteger crtCoefficient) {
077                super (modulus, privateExponent);
078                this .publicExponent = publicExponent;
079                this .primeP = primeP;
080                this .primeQ = primeQ;
081                this .primeExponentP = primeExponentP;
082                this .primeExponentQ = primeExponentQ;
083                this .crtCoefficient = crtCoefficient;
084            }
085
086            /**
087             * Returns the public exponent.
088             *
089             * @return the public exponent
090             */
091            public BigInteger getPublicExponent() {
092                return this .publicExponent;
093            }
094
095            /**
096             * Returns the primeP.
097
098             * @return the primeP
099             */
100            public BigInteger getPrimeP() {
101                return this .primeP;
102            }
103
104            /**
105             * Returns the primeQ.
106             *
107             * @return the primeQ
108             */
109            public BigInteger getPrimeQ() {
110                return this .primeQ;
111            }
112
113            /**
114             * Returns the primeExponentP.
115             *
116             * @return the primeExponentP
117             */
118            public BigInteger getPrimeExponentP() {
119                return this .primeExponentP;
120            }
121
122            /**
123             * Returns the primeExponentQ.
124             *
125             * @return the primeExponentQ
126             */
127            public BigInteger getPrimeExponentQ() {
128                return this .primeExponentQ;
129            }
130
131            /**
132             * Returns the crtCoefficient.
133             *
134             * @return the crtCoefficient
135             */
136            public BigInteger getCrtCoefficient() {
137                return this.crtCoefficient;
138            }
139        }
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