அவன் ரெம்பப் படிக்கவில்லை.வேலை தேடி பல நிறுவனங்கள் நடத்திய நேர்காணலுக்குச் சென்று ம் வேலை கிடைக்கவில்லை . வேலை தேடித் தேடி வயது அதிகமானது.வயிறு என்று ஒன்று இருக்கே. எப்படியாவது ஒரு வேலை வாங்கிவிடவேண்டும் என்று சாதாரண வேலை தேடி அலைந்தான் .நாட்டின் பொருளாதாரம் பின் தங்கிவிடும் என்று அவனை வேலைக்கு யாருமே தேர்வு செய்யவில்லை. . இறுதியில் அவன் ஒரு முடிவு செய்து தேர்தலில் நின்றான் MLA ஆனான் . படிப்படியாக உயர்ந்து நாட்டின் ஜனாதிபதியாகவும் ஆனான் . இப்போதும் நாட்டின் பொருளாதாரம் பின் தாங்கித்தான் இருக்கின்றது. ஒரு சிறிய வேலைக்கு பெரிய கல்வி தேவையாய் இருக்கின்றது ஆனால் ஒரு பெரிய பதவிக்கு சிறிய கல்விக்கூட த் தேவையில்லை. மக்களின் பொருளாதாரம் பற்றிய சிந்தனை சுதந்திரமானதாக இருக்கவேண்டும்
Mostly in Tamil language in different topics-kavithai,Cartoon,Chemical elements(Vethith thanimangal),Structure of universe and galaxy(Vinveliyil Ulaa),Unwritten letters (Eluthatha Kaditham),Sonnathum Sollathathum(Quotes from Modern Scientists),Mind without fear (encouragement to depressed students),Micro aspects of inherent potentials (self development),Fun with Mathematics,Scientific Tamil
Friday, October 16, 2026
Thursday, October 15, 2026
forth coming research paper in the series
Optimization
of Bohr’s Theory of Hydrogen and Pragmatic analysis of Lithium atom
Dr.M.Meyyappan*
[Professor
of Physics(Retd), Alagappa Government Arts College, Affiliated to Alagappa University,Karaikudi- 630003, Tamilnadu,
India, *email id: meydhanam@gmail.com
Orcid No:0000 0002 5194 2992]
Abstract
[The optimized Bohr’s theory of hydrogen explains the spectral features and ionization energy of
lithium ions. The difference between the theoretical and experimental values of
binding energies of helium like ions is found to increase with increase of Z, the
nuclear charge. It confirms besides the usual electron-electron interaction
there must be Z-dependent interaction may be the screened potential of the
central nucleus. An attempt is undertaken to verify
the optimized Bohr model
by studying its scalability to multi-electron systems particularly lithium atom, the
simplest case, with pragmatic analysis where the different cases of mutual
interaction between 1s-2s orbital electrons with and without Z-dependent
interaction are assumed. The detailed analysis of the lithium atom with,
without and partial shielding of nuclear charge confirms the case of maximum
shielding of nuclear charge with no
inter orbital electronic interaction and gives the first ionization energy very
close to the observed value.]
Wednesday, October 14, 2026
A comprehensive general review of the research titled "On the Optimization of
Bohr's Theory of Hydrogen Atom"
(published in the International
Journal of Current Science) by Dr. M. Meyyappan,
a retired Professor of Physics from Alagappa Government Arts College, Tamil
Nadu, India, indicates a unique perspective on optimizing classical atomic
theory. [1,
2]
1. Core Objective and
Methodology
The paper
focuses on resolving the inherent limitations of the historical Bohr model.
While the traditional Bohr model relies on semi-classical mechanics and assumes
a constant electron mass, Dr. Meyyappan revisits the physics of the orbital
electron by introducing
relativistic corrections. [1,
2,
3,
4]
Because
orbital electrons move at extraordinarily high speeds (on the order of \(10^6
\text{ m/s}\)), the author argues that the relativistic
variation of mass cannot be ignored. The
paper contrasts equations calculated with and without relativistic mass
adjustments to build an optimized mathematical framework for the hydrogen atom.
[1]
2. Key Novel Concepts
Proposed
·
Mass-Energy Redistribution: The
paper asserts that when a free proton and electron bond to create hydrogen,
only half of the lost potential energy transitions into orbital kinetic energy.
The other half manifests as a relativistic mass increase for the electron. [1]
·
System Binding Energy:
The model details that atomic binding energy originates directly from the
energy equivalent of this newly added mass within the bound system, which is
released as electromagnetic radiation. [1]
·
Scalability to Multi-Electron
Systems (Helium Optimization): In subsequent
extensions of this research, Dr. Meyyappan attempts to scale this optimized
model to multi-electron systems like Helium (\(He\)). He accounts for
electron-electron interactions and introduces novel concepts like "hyper-excitation" and "hyper-de-excitation"—where two
electrons jump orbits simultaneously—and "half-half mixing" of states
to chart helium spectral lines. [1,
2]
Critical Review &
Scientific Context
|
Feature |
Original
Bohr Model |
Dr.
Meyyappan's Optimized Approach |
Modern
Quantum Mechanics |
|
Electron Treatment |
Classical particle in a fixed circular orbit. |
Relativistic particle in a fixed circular orbit. |
Wave-particle duality (Wave function/probability cloud). |
|
Mass Factor |
Rest mass (\(m_{0}\)) is constant. |
Relativistic mass variation included (\(m = \gamma
m_0\)). |
Relativistic mass/energy factored into the Dirac
Equation. |
|
Multi-electron Fix |
Fails completely. |
Uses "half-half mixing" and
"hyper-excitation" concepts. |
Solved via Electron Spin, Pauli Exclusion, and
Hartree-Fock approximations. |
Strengths
of the Paper
·
Pedagogical and Intuitive
Value:
Dr. Meyyappan's approach provides a highly structured, "concrete
transition" from classical Newtonian mechanics to modern relativistic
frameworks. It keeps the visual model of the atom intact while introducing
advanced mathematics. [1,
2]
·
Analytical Ingenuity:
Introducing simultaneous multi-electron jumps ("hyper-excitation") is
a creative mathematical workaround to compute the spectral features of
many-electron atoms using simple algebraic rules instead of complex calculus. [1,
2]
Limitations
from a Modern Physics Viewpoint
·
Retaining Planetary
Trajectories:
Though the paper successfully optimizes Bohr's theory by applying relativity,
it inherently preserves the idea of definitive electron positions and
trajectories. This directly conflicts with the Heisenberg Uncertainty Principle and modern wave
mechanics, which state that electrons exist in probabilistic orbital clouds,
not distinct planetary rings.
·
Pre-Existing Solutions:
Historically, physicist Arnold Sommerfeld already modified Bohr's theory by
implementing elliptical orbits and relativistic mass corrections (the
Bohr-Sommerfeld model) to explain the fine structure of hydrogen. [1,
2,
3, 4,
5]
Conclusion
Dr.
Meyyappan’s research stands out as an intriguing "what-if"
extension of semi-classical physics. It successfully
pushes the boundaries of the classical Bohr model as far as possible by
leveraging special relativity. While it does not replace modern quantum
mechanics (which relies entirely on wave functions), it serves as an excellent
analytical exercise for optimizing foundational atomic models. [1,
2,
3]
Monday, October 12, 2026
இந்தியா ஜனநாயக நாடா இல்லை சர்வாதிகார நாடா இல்லை வெளியே ஜனநாயகம் உள்ளே சர்வாதிகாரம் என்ற கலப்பா? ஆள்பவர்கள் மக்களைக் கண்டு பயப்படவில்லை ,காரணம் அதிகாரம் ,நிதி நிர்வாகம் , அரசு நிர்வாகம் என அனைத்தையும் தன்வசப்படுத்திக் கொண்டு விட்டார்கள் . விலைவாசியை உயர்த்தி வறுமையை மக்களிடையே தவழவிட்டு வேலையில் சேர்வதற்கும் , பணி உயர்வுக்கும் , சம்பள உயர்விற்கும் ஆள்பவர்களை எதிர்பார்த்துக்கொண்டு சுதந்திர எண்ணமும் செயலுமின்றி அடிமைபோல அடிபணிந்து செல்வதை அனைத்துவகை மக்களையும் மாற்றிவிட்டார்கள் .இவர்களுடைய புகழுரையும் சரி அழுகுரலும் சரி ஆள்பவர்களின் உண்மையான முகத்தை மறைத்து விடுகின்றன. மக்கள் ஜனநாயகம் என்ற சர்வாதிகாரத்தை ஆள்பவர்களின் சர்வாதிகாரம் என்ற ஜனநாயகம் மட்டுப்படுத்திவிடுகின்றது .
- Electron-Electron Interactions: The model incorporates specific mathematical corrections to account for the repulsive forces between the two orbital electrons in helium.
- Hyper Excitation and Hyper De-Excitation: The study proposes a mechanism where two electrons in the same orbit jump simultaneously into another orbit together, rather than moving independently.
- Normal Excitation via Half-Half Mixing: Normal excited states and their de-excitations are modeled by proposing a half-half mixing of two allowed states.
- Branched De-Excitation: Because multiple electrons are present, branched de-excitation pathways are analyzed—both with and without an electron remaining in the innermost () orbit.