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Sandesh feedback conclusion
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thesis/build/main.pdf

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thesis/chapters/07_conclusion.tex

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In this thesis, I presented \acrlong{abe} and evaluated its practical feasibility on constrained \acrshort{iot} nodes.
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More specifically, I implemented an \acrfull{abe} library with two schemes and evaluated it on an ARM Cortex-M4 SoC.
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To this end, I had to modify the underlying elliptic curve and pairing library \texttt{rabe-bn} to run on embedded systems.
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To this end, I had to modify the underlying elliptic curve and pairing library \texttt{rabe-bn} to run in a bare-metal environment.
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For the evaluation of the library, all four \acrshort{abe} algorithms (Encrypt, Decrypt, Setup and KeyGen) were tested on the embedded SoC.
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Computing the underlying primitives for \acrshort{abe} on the SoC is feasible, but comes at a rather high price.
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Computing the underlying primitives for \acrshort{abe} on the SoC is feasible, but comes at a rather high cost.
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Comparison with other pairing implementations shows that there is some room for improvement here, but the the operations remain expensive.
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In addition to computation time, memory size is a major bottleneck for pairing-based implementations.
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% The GPSW scheme is limited to small and medium policies for key generation and decryption.
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Further research in this area is needed.\\
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In short, \acrfull{abe} seems feasible on the considered hardware, especially if only encryption is needed and the number of attributes isn't too large.
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Still, \acrshort{abe} comes at a high price in runtimes and memory consumption.
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Especially decryption with the pairing-based scheme is infeasible because runtimes are very long and only \glspl{access-tree} with few layers can be used.
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Still, \acrshort{abe} comes at a high cost in runtimes and memory consumption.
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Especially decryption with the pairing-based scheme is not feasible because runtimes are very long and only \glspl{access-tree} with few layers can be used.

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