Nothing Special   »   [go: up one dir, main page]

×
Please click here if you are not redirected within a few seconds.
Jan 27, 1999 · Based on the integral trees with diameter. 6, we construct integral trees with diameter 8. There are infinitely many such integral trees.
Articles. Integral Trees With Diameter 6 or 8 · References · Cited by (0) · Recommended articles · Article Metrics · Cookie Preference Center.
In this paper, some new families of integral trees with diameters 4,. 6 and 8 are given. All these classes are infinite. They are different.
2 days ago · We also prove that the problem of finding integral trees of diameter 6 is equivalent to the problem of solving some Diophantine equations.
... integral trees with diameters 4, 6 and 8 are given. Most of these classes are infinite. They are different from those of [1,3–6,8–22]. This is a new ...
We also prove that the problem of finding integral trees of diameter 6 is equivalent to the problem of solving some Diophantine equations. The discovery of ...
Also, some results on integral trees with diameters 4, 5, 6 and 8 can be found ... [8] Ligong Wang, Xueliang Li and Ruying Liu, Integral trees with diameter 6 or ...
Oct 22, 2024 · Request PDF | Families of integral trees with diameters 4, 6, and 8 | Some new families of integral trees with diameters 4, 6 and 8 are given.
Abstract. In this paper, some new families of integral trees with diameters 5 and 6 are constructed. All these classes are infinite.
Hence, we have proved the following theorem. Theorem 6. For every even integer n ⩾ 2, there are infinitely many integral trees of diameter. 2n + 1.