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<h3>References</h3>

<a id="biBbkl20-a" name="biBbkl20-a"></a>

[BKL+20] Bassino, F., Kapovich, I., Lohrey, M., Miasnikov, A., Nicaud, C., Nikolaev, A., Rivin, I., Shpilrain, V., Ushakov, A. and Weil, P.,
Complexity and Randomness in Group
 Theory,
De Gruyter
(2020).


<a id="biBdt21-a" name="biBdt21-a"></a>

[DT21] Dekimpe, K. and Tertooy, S.,
Algorithms for twisted conjugacy classes of polycyclic-by-finite
 groups,
Topology Appl.,
293
(2021),
107565.


<a id="biBfh94-a" name="biBfh94-a"></a>

[FH94] Fel'shtyn, A. and Hill, R.,
The Reidemeister zeta function with applications to
 Nielsen theory and a connection with Reidemeister
 torsion,
K-Theory,
8 (4)
(1994),
367-393.


<a id="biBjian83-a" name="biBjian83-a"></a>

[Jia83] Jiang, B.,
Lectures on Nielsen fixed point theory,
Amer. Math. Soc.,
Contemp. Math.,
14
(1983).


<a id="biBroma16-a" name="biBroma16-a"></a>

[Rom16] Roman'kov, V.,
On solvability of equations with endomorphisms in nilpotent
 groups,
Sib. Elektron. Mat. Izv.,
13
(2016),
716-725.


<a id="biBroma21-a" name="biBroma21-a"></a>

[Rom21] Roman'kov, V.,
Algorithmic theory of solvable groups,
Prikl. Diskretn. Mat.,
52
(2021),
16-64.


<a id="biBsend23-a" name="biBsend23-a"></a>

[Sen23] Senden, P.,
The Reidemeister Spectrum of Finite
 Abelian Groups,
Proc. Edinburgh Math. Soc.,
66 (4)
(2023),
940-959.


<a id="biBtert25-a" name="biBtert25-a"></a>

[Ter25] Tertooy, S.,
Algorithms for twisted conjugacy classes of polycyclic-by-finite
 groups II
(2025) 
(arXiv:2504.03596 [math.GR]).


 

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