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A Secure Architecture of Design for Testability Structures

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The structures of Scan-based Design for Testability are extremely susceptible towards unapproved access of the signals present inside the chip. This paper suggests a protected output based plan which averts the unapproved access without any compromise in the testability. A unique key for each test vector is provided in the proposed secure architecture. These inimitable keys are produced by a multi-polynomial linear feedback shift register (LFSR) in addition they are utilized as test vectors. The dimensions of the multi polynomial LFSR bit is saved bigger than the dimension of key so as to augment the level of security to the key. As the keys are concealed within the test vectors, there is reduction in area overhead. The amount of security is improved predominantly by changing the key for all test vectors, along with the location of the bit in the test vector by choosing a valid combination out of available test vector generated by multi polynomial LFSR.
Title: A Secure Architecture of Design for Testability Structures
Description:
The structures of Scan-based Design for Testability are extremely susceptible towards unapproved access of the signals present inside the chip.
This paper suggests a protected output based plan which averts the unapproved access without any compromise in the testability.
A unique key for each test vector is provided in the proposed secure architecture.
These inimitable keys are produced by a multi-polynomial linear feedback shift register (LFSR) in addition they are utilized as test vectors.
The dimensions of the multi polynomial LFSR bit is saved bigger than the dimension of key so as to augment the level of security to the key.
As the keys are concealed within the test vectors, there is reduction in area overhead.
The amount of security is improved predominantly by changing the key for all test vectors, along with the location of the bit in the test vector by choosing a valid combination out of available test vector generated by multi polynomial LFSR.

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