Order

Title

Author(s)

Pages

1

Remarks on ϕ-,  σ-,  ψ- and ρ-functions

K. Atanassov

1-3

2

On a even perfect and superperfect numbers

J. Sándor

4-5

3

On arithmetic functions and a trigonometrical product

J. Sándor and L. Tóth

6-9

4

Some new formulae for the twin primes counting function  π₂(n)

M. Vassilev-Missana

10-14

5

Three formulae for n-th prime and six for n-th term of twin primes

M. Vassilev-Missana

15-20

6

An analyses of twin primes h2ⁿ−1 using modular rings Z₆ and Z₄

J. Leyendekkers and A. Shannon

21-28

Order

Title

Author(s)

Pages

1

Some explicit formulae for the composite numbers

M. Vassilev-Missana

29-31

2

A note on the values of Zeta

T. Kim and S.-H. Rim

32-35

3

On Heron triangles, III

J. Sándor

36-47

4

Expansion of integer powers from Fibonacci's  odd number triangle

J. Leyendekkers and A. Shannon

48-59

5

An elementary extension of Hermite’s equality

K. Atanassov

60

6

On 28-th Smarandache's problem

M. Vassilev-Missana  and K. Atanassov

61-64

Order

Title

Author(s)

Pages

1

An application of polylogarithms in the analogs of Genocci numbers

L.-C. Jang, T. Kim, D.-H. Le and D.-W. Park

65-69

2

Transformation-invariant p-adic integral on Z_p

H.-S. Cho and E.-S. Kim

70-77

3

A note on the analogs of p-adic L-functions and sums of powers

T. Kim, C.S. Ryoo, H. K. Pak and S.-H. Rim

78-86

4

Notes on the q-Stirling numbers of second kind

T. Kim, D.-W. Park and Y. S. Ro

87-90

5

On an additive analogue of the function S

J. Sándor

91-95

6

On a conjecture concerning the harmonic series

K. Atanassov

96-102

7

Explicit formulae for the n-th term of the twin prime sequence

M. Vassilev-Missana

103-104

Order

Title

Author(s)

Pages

1

q-Bernoulli numbers and polynomials via an invariant p-adic q-integral  in Z_p

H.-K. Pak and S.-H. Rim

105-110

2

Intervals containing prime numbers

L. Panaitopol

111-114

3

The analysis of twin primes within Z₆

J. Leyendekkers and A. Shannon

115-124

4

Some properties of modified Lah numbers

A. Shannon

125-131

5

How Fermat's Great Theorem helps solving the Diophantine equation
12.x³ - ϕ(y).y² = 3.(ϕ(y))³

M. Vassilev-Missana

132-134

6

On one Jacobsthal's inequality

K. Atanassov

135-136

Name (Family, Personal)

Volume

Number

Pages

Atanassov, K.

7

1

1-3

Atanassov, K.

7

2

60

Atanassov, K.

7

2

61-64

Atanassov, K.

7

3

96-102

Atanassov, K.

7

4

135-136

Cho, H.-S.

7

3

70-77

Jang, L.-C.

7

3

65-69

Kim, E.-S.

7

3

70-77

Kim, T.

7

2

32-35

Kim, T.

7

3

65-69

Kim, T.

7

3

78-86

Kim, T.

7

3

87-90

Le, D.-H.

7

3

65-69

Leyendekkers, J.

7

1

21-28

Leyendekkers, J.

7

2

48-59

Leyendekkers, J.

7

4

115-124

Pak, H.K.

7

3

78-86

Pak, H.K.

7

4

105-110

Panaitopol, L.

7

4

111-114

Park, D.-W.

7

3

65-69

Park, D.-W.

7

3

87-90

Rim, S.-H.

7

2

32-35

Rim, S.-H.

7

3

78-86

Rim, S.-H.

7

4

105-110

Ro, Y. S.

7

3

87-90

Ryoo, C.S.

7

3

78-86

Sándor, J.

7

1

4-5

Sándor, J.

7

1

6-9

Sándor, J.

7

2

36-47

Sándor, J.

7

3

91-95

Shannon, A.

7

1

21-28

Shannon, A.

7

2

48-59

Shannon, A.

7

4

115-124

Shannon, A.

7

4

125-131

Tóth, L.

7

1

6-9

Vassilev-Missana, M.

7

1

10-14

Vassilev-Missana, M.

7

1

15-20

Vassilev-Missana, M.

7

2

29-31

Vassilev-Missana, M.

7

2

61-64

Vassilev-Missana, M.

7

3

103-104

Vassilev-Missana, M.

7

4

132-134