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 ABSTRACT It would be quite interesting if we could ever answer to physical theories elaborate by Bohr, Einstein, Schrodinger, Heisenberg that had not only common but also contradictory points which revolutionized physics. The fact that one at the same time, or otherwise, an object in one place may influence the action/behavior of another one located at a fairly large distance, without any interaction between these objects, concluding that there are such influences, which Einstein called “scary actions” provoking E. Schrodinger to become the father of Quantum Mechanics and to start a new scary age through the wave function equation associated with the micro particle/les or with the Schrodinger's eat, which was closed in a box contaminated with radioactive material, that can be alive or dead, at the same time. That's what mode professor Stephan Hawking think that it would be better to shut it. Nowadays these at range theories are current too and cause debates in the quantum description of particle state but also of the interaction between them. 
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| KEYWORDS scary actions, the wave function , Schrodinger's eat, atomics models, quantum mechanics, the physical bases of the laser, the equation of Schr?dinger 
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 1 Introduction The Danish physicist Niels Bohr elaborated The Hydrogen atom theory, in 1913 According to it, we have to do with the simplest atomic model, the model of hydrogen atom, formed of a nucleus around which an electron is graviting. The nucleus, in its turn is formed of a proton and a neutron, so that we have  I) The stationary (bonded) states of the atom  II) The atoms emit or absorb (radiation) electromagnetic waves, only when going form state  
 Using  The equilibrium condition of the orbit imposes:  
 
 
 
 
 So the Kinetic momentum  For  The total quantified energy of the electron results from the planetary model of  In the unrelative case  The total energy of the system  
 
 
 
 
 
 Example: Calculate the speed  
 
 Putting  
 2 Mathematical modeling – Quantum Theory a dream, a shock, a reality? Albert Einstein has always been attentive to the quantum problem and analyzed it in mind, in thought. It bothered him because if you “notice an atom” in a certain place, the fact that you have seen it, makes him realty be only there but it wasn t there, when you are looking at it, not before [2]. What does Albert Einstein about the Quantum Theory: observing an object located in a certain place makes it only there. Erwin Schrṏdinger as the founder of mechanical quantum theory discovered the mathematical equation that is governing the entire Universe. The equations: (16)  - the stationary equation, (17)  are the famous equations of Erwin Schrṏdinger [1]. So Mechanics Quantum introduces a function of states called function of wave of the particle which depends on its coordinates on a reference system considered fixed and of time  For the unidimensional case we have:  The condition of normalization, that is the of probabilities of all possible events is 1. 
 
 We define  Observabile: position x, impulse p(v), Kinetic orbital moment L, energy E. The great professor, Richard Fayman, who started a new age in physics in 1960, was asked by a student: “ what is    The probability that the particle Is found in the x – point of the space, at the moment t is 
 The physical sense of  
 The physical sense  1. Quantum Mechanics indicates precisely the place, in the space where the micro particle is located. 2. Quantum Mechanics shows us the probability to find the micro particle is a certatin region of the space [4]. 3. Quantum Mechanics studies the motion of atomic particles. Quantum Mechanics studies the motion lows of molecules, atoms, ions, nuclei, micro particles  
 3 Quantum problem: The famous equation of Erwin Schrṏdinger The differential equation of the elastic wave/electromagnetic is 
 Being Broglie wave associated to the particle: 
 from (24) and (25) results: 
 
 
 
 
 
 The low on the conservation of energy: 
 
 
 The equation of Schrṏdinger one – dimensional independently determined. 
 3.1 The equation of Schrṏdinger of Quantum Mechanics To describe that on moment t the electron  
 The length of wave  
 The dependence between Cartesion coordinates and the spherical ones of are described by relations 
 where r – Ray radius,  
 Laplacian  
 The relation of Broglie for the non-relativistic case of the particle: 
 The low on energy conservation: 
 
 
 
 
 
 
 
 
 
 
 
 
 The equation   
 Fig.1 Analyzing of the particle m. 
 In the pit of potential the particles has  
 Using  
 
 
 By convection we note with  
 of the equation of the harmonic oscillator. For  
 
 
 
 
 Appling the normative condition:  
 
 
 
 4 Conclusion The Theory of Schrṏdinger has an important role in Quantum Physics, being based on two important approximations. 1.The number of particles remains constant over time - n, removing the absorbtion processes or issued during the phenomenon. 2. Particle velocities are small enough, so that the nonrelativistic approximation is valid being described by classical physics as a limit case. It was successfully applied to the study of atoms or molecules of chemical elements. It was considered the simplest case of moving the free particle, e.g. electron  Ideas that material objects can be described by equation of the harmonic oscillator and that they have a wave behavior, in in accordance with the mathematical differential calculus. He described successfully the quantum behavior of electrons and atoms in a reasonable way, discovering the new universal equation becomes the base of many phenomena that appeared after its discovery, as the production of X rays, included emissions and laser transitions optical pumping through electrons collisions the exercise and dextervations of atoms, and also Hamiltonian calculus associated with the system, the array elements on the main diagonal indicating the energy levels of the impurity ion in the case of solid laser etcetera. Richard j. Davison [8] in his book – The brain and the emotional intelligence indicates Big Five model of personality (opening up to new experiences, conscientiousness, extraversion agreeability, neuroticism) resulted from the six dimensions of the emotional Style EQ (resilience, perspective, social intuition, self – consciousness, sensitivity to context, attention) combined with IQ with are IQ over 130, makes the understanding of N. Bohr model, Quantum Mechanics of Schrṏdinger, and and of its founders, e.g., Heisenberg, Pauli, De Broglie, Fermi, etc, the theory of gravitation of Newton, and the curning of light around a big star yhe cone of light. It remains to appreciate the revolutionary works of Richard Fayman, Stephan Hawking which complete creatively and intelligently the conclusions of modern physics to another ways of describing the material, on the light, solving the space and time problems, and the development of artificial intelligence IA that exceeds the human one over three years and the effects that result from this. The humanity is subject to transformation quickly on information technology, the conquest of the Universe, interpretation and development of new physical and information theories that can makes us communicating with a superior world, an extraterrestrial one. As a sign of gravitude for the equation of Erwin Schrṏdinger to whom we owe and which applies to microparticles/particles it would be better to study if it applies to macroscopic bodies, to find the condition and the behavior of these. | 
| REFERENCES [1] Berkeley Physics Course - California - US, vol. IV - Quantum Physics, EDP, Bucharest, 1983 [2] Quantum Enigma, Prestige Publishing House - Bruce Rosenblum and Fred Kuttner, 2011; [3] Physics Compendium, Scientific and Encyclopedic Publishing House, 1988; [4] Marius Costache; Physics, Physical Basics of Quantum Mechanics. [5] Emil Luca, Gh. Zet Cornelia Ciubotariu, Physics general head (6), EDP, Bucharest, 1981, 6. [6] I. Cosma, Physics, Polytechnic Institute of Cluj, 1984, Part II, Ch. XIV; [7] Adrian Chiriac, Course of Chemistry, Physics -, Timişoara, Timişoara University Publishing House, 1987; [8] Richard J. Davison, Sharon Begley, - Brain and Emotional Intelligence,, Litera Publishing House, Bucharest, 2016. | 
| Cite this paper Girdu Constantin Cristinel. (2017) The Wave Function Equation ? Associated with the Microparticle – the Equation of Schr?dinger which is Governing the Entire Universe. International Journal of Applied Physics, 2, 83-88 | 
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 , and
 , and  - neutron, these being the first elementary particles discovered in physics. Bohr has formulated two postulates:
 - neutron, these being the first elementary particles discovered in physics. Bohr has formulated two postulates: , are states in which it does not absorb or emit energy, having a life time ar infinite, in the absence of perturbations due to other interactions.
 , are states in which it does not absorb or emit energy, having a life time ar infinite, in the absence of perturbations due to other interactions. , m to n, resulting in frequency:
 , m to n, resulting in frequency: (1)
 (1) (2) and the condition that the wave to be stationary, the radius of the orbit
 (2) and the condition that the wave to be stationary, the radius of the orbit  , calculated [1]:
 , calculated [1]:  (3)
 (3) - (the centrifugal force is equal to the electric force) (4) or
 - (the centrifugal force is equal to the electric force) (4) or
 (5)
 (5)

 radius of the orbit
 radius of the orbit  (6)
 (6) (7), and the radius of the orbit
 (7), and the radius of the orbit  (8).
 (8). the radius of the first orbit Bohr
 the radius of the first orbit Bohr  (9).
 (9). in the bound state.
 in the bound state. (10).
 (10). (11)
 (11) can take values in the range
 can take values in the range  . But using the radius of the orbit Bohr quantifies
 . But using the radius of the orbit Bohr quantifies  , with the expression:
 , with the expression: (12)
 (12) 
  the main quantum number.
 the main quantum number. (13)
 (13) (14)
 (14) (15)
 (15)
 - the temporal equation,
 - the temporal equation, (18)
 (18) . Statisticaly, the possibility to find the particle in the interval
 . Statisticaly, the possibility to find the particle in the interval  (19).
 (19). (20)
 (20) (21) the condition of normalization, where
 (21) the condition of normalization, where  is wave function conjugated complex.
 is wave function conjugated complex. density of probability of localization [3].
 density of probability of localization [3]. ?, the wave function, and the answer was shown! Firstly close the door.
   ?, the wave function, and the answer was shown! Firstly close the door. (22)
 (22) is described easier with the help of probability density
 is described easier with the help of probability density  to find the particle at some point t in the volume element
 to find the particle at some point t in the volume element    , domain described by
 , domain described by  . Probability density is not dependent t, so that
 . Probability density is not dependent t, so that (23)
 (23) demonstrates us that Quantum Mechanics has a statistical character.
 demonstrates us that Quantum Mechanics has a statistical character. and the interaction due to their movement [4], [5], [6].
 and the interaction due to their movement [4], [5], [6]. (24)
 (24) (25)
 (25)







 (26)
 (26) to a reference system considered fixed in the center of nucleus, that attaching to the wave function Ψ which describes the condition of the elementary particle, to the electron through the temporal wave function
 to a reference system considered fixed in the center of nucleus, that attaching to the wave function Ψ which describes the condition of the elementary particle, to the electron through the temporal wave function  or a temporal
 or a temporal  , that independent of t. My the teacher, Adrian Chiriac paned my way to Quantum [7]. We begin from the differential equation of electromagnetic waves:
 , that independent of t. My the teacher, Adrian Chiriac paned my way to Quantum [7]. We begin from the differential equation of electromagnetic waves: (27)
 (27) associated to the electron
 associated to the electron  ,
 ,  , pulsation
 , pulsation 

 (27)
 (27) - polar angle,
 - polar angle,  - azimuthal angle
 - azimuthal angle (28)
 (28) is:
 is: (29)
 (29) (30)
 (30) (31)
 (31) (32)
 (32)


 (33)
 (33) (34)
 (34)
 (35)
 (35)

 (36)
 (36) (37), is the Hamiltonian operator of the system.
 (37), is the Hamiltonian operator of the system. . It is considered the example by analyzing the particle m, located in a pit of potential that moves in the direction of the Ox axis Fig 1 [7].
 . It is considered the example by analyzing the particle m, located in a pit of potential that moves in the direction of the Ox axis Fig 1 [7].
 (37)
 (37) and
 and  (38)
 (38) (39)
 (39) and
 and  (40)
 (40) (41)
 (41) (42)
 (42) the term
 the term  (43)
 (43) (44), that is differential equation of order II whose solution is
 (44), that is differential equation of order II whose solution is  (44)
 (44) ,
 ,  ,
 ,  (45)
 (45) (46)
 (46) (47)
 (47) (48)
 (48) (49) The energy
 (49) The energy  is quantified, n = main quantum number,
 is quantified, n = main quantum number,  (50)
 (50) (51)
 (51) (52)
 (52) (53)
 (53) (54)
 (54)  for discrete values quantified
 for discrete values quantified  [7], .
 [7], . that describes the probability in space and time of the elementary particle. The equation of Schrṏdinger describes a new low of movement of particles. He did not agree with N. Bohr quantum values [2]. Schrṏdinger liked Einstein
 that describes the probability in space and time of the elementary particle. The equation of Schrṏdinger describes a new low of movement of particles. He did not agree with N. Bohr quantum values [2]. Schrṏdinger liked Einstein