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Leo
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New Geometrical Polar-Ring Solution for Magic Numbered Nuclei.
It is well known that if the neutron- or proton number within atomic nuclei have the following quantities (2, 8, 20, 28, 50, 82 and 126: the magic numbers), then the atoms are showing a more than average stability. As an example, the element lead PB126 is an integration of two T= 82 and T=126 structures. (figure B)see: http://home.planet.nl/~vuyk0022/App_Vuyk.htm#appendix7
For this new solution: Each magic numbered nucleon is supposed to have a polar axis which is occupied by an even number of nucleons.
This axis is the centre of the coaxial placed symmetrical and globular system of circular trajectories or rings.
The planes of the rings are supposed to be concentric symmetrical and perpendicular to the polar axis.
Each circular trajectory is occupied by even numbers of nucleons, as represented in the figures below.
These figures have to be interpreted as central sections over the axis of the globular nucleus.
The magic number nuclei with 82 and 126 nucleons have a second "concentric inner system" of nucleons.
Number T=82 has only one inner ring with 6 nucleons, and number T=126 has three inner rings with respectively 6,8, and 6 nucleons.
Based on this growing system we may construct and suggest the next magic numbers= 178 and 244.
It would be interesting to study on the intermediate transitional "jump" situations in nature, between these structures.
See the figure B:
There are 7 magic numbered ATOM NUCLEI systematically represented, as a central section through the axis of the more or less globular nucleus, starting with nucleon number: T=2, and in succession T=8, 20.28.50,82 and 126.
The dot sign represents an axial located nucleon.
There are two types of circular located nucleons:
Type A: outer ring located Nucleons: represented in figure B as a closed rectangular with a number X enclosed. This represents a circular trajectory (ring) occupied by X nucleons, concentric with he polar axis of the nucleon.
Type B: so called Inner ring located Nucleons: represented in figure B as a closed rectangular with an internal horizontal striping and an external located number Y. This represents a circular trajectory occupied by Y nucleons, concentric with the polar axis of the nucleon.
For T=2, there are 2 axial nucleons.
For T=8, There are 2 axial nucleons, and 6 ring nucleons= 8.or, as an alternative: 4 axial nucleons, and 4 ring nucleons=8 nucleons.
For T=20, There are 6 axial nucleons, and 14: (4+6+4) ring nucleons= 20 nucleons.
For T=28, there are 8 axial nucleons, and 20: (6+8+6) ring nucleons=28 nucleons.
For T=50, there are 12 axial nucleons, and 38:(6+8+10+8+6) ring nucleons.
For T=82, there are 16 axial nucleons, and 66: (6+8+10+12+10+8+6)+ (6:in the inner ring) ring nucleons=82 nucleons.
For T=126, There are 20 axial nucleons, and 106: (6+8+10+12+14+12+10+8+6)+(6+8+6: in the inner ring)=126 nucleons.
As a result: we may assume that all nucleons should have more or less the same combined structure of Axial and Concentric Ring located Nucleons, as the origin of atomic up or down polarity.
It is well known that if the neutron- or proton number within atomic nuclei have the following quantities (2, 8, 20, 28, 50, 82 and 126: the magic numbers), then the atoms are showing a more than average stability. As an example, the element lead PB126 is an integration of two T= 82 and T=126 structures. (figure B)see: http://home.planet.nl/~vuyk0022/App_Vuyk.htm#appendix7
For this new solution: Each magic numbered nucleon is supposed to have a polar axis which is occupied by an even number of nucleons.
This axis is the centre of the coaxial placed symmetrical and globular system of circular trajectories or rings.
The planes of the rings are supposed to be concentric symmetrical and perpendicular to the polar axis.
Each circular trajectory is occupied by even numbers of nucleons, as represented in the figures below.
These figures have to be interpreted as central sections over the axis of the globular nucleus.
The magic number nuclei with 82 and 126 nucleons have a second "concentric inner system" of nucleons.
Number T=82 has only one inner ring with 6 nucleons, and number T=126 has three inner rings with respectively 6,8, and 6 nucleons.
Based on this growing system we may construct and suggest the next magic numbers= 178 and 244.
It would be interesting to study on the intermediate transitional "jump" situations in nature, between these structures.
See the figure B:
There are 7 magic numbered ATOM NUCLEI systematically represented, as a central section through the axis of the more or less globular nucleus, starting with nucleon number: T=2, and in succession T=8, 20.28.50,82 and 126.
The dot sign represents an axial located nucleon.
There are two types of circular located nucleons:
Type A: outer ring located Nucleons: represented in figure B as a closed rectangular with a number X enclosed. This represents a circular trajectory (ring) occupied by X nucleons, concentric with he polar axis of the nucleon.
Type B: so called Inner ring located Nucleons: represented in figure B as a closed rectangular with an internal horizontal striping and an external located number Y. This represents a circular trajectory occupied by Y nucleons, concentric with the polar axis of the nucleon.
For T=2, there are 2 axial nucleons.
For T=8, There are 2 axial nucleons, and 6 ring nucleons= 8.or, as an alternative: 4 axial nucleons, and 4 ring nucleons=8 nucleons.
For T=20, There are 6 axial nucleons, and 14: (4+6+4) ring nucleons= 20 nucleons.
For T=28, there are 8 axial nucleons, and 20: (6+8+6) ring nucleons=28 nucleons.
For T=50, there are 12 axial nucleons, and 38:(6+8+10+8+6) ring nucleons.
For T=82, there are 16 axial nucleons, and 66: (6+8+10+12+10+8+6)+ (6:in the inner ring) ring nucleons=82 nucleons.
For T=126, There are 20 axial nucleons, and 106: (6+8+10+12+14+12+10+8+6)+(6+8+6: in the inner ring)=126 nucleons.
As a result: we may assume that all nucleons should have more or less the same combined structure of Axial and Concentric Ring located Nucleons, as the origin of atomic up or down polarity.