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Birthday of Quantum Physics on 14 th December, 1900 Max Karl Ernst Ludwig Planck 1858-1947 Planck introduces a new fundamental constant h to explain black-body.

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Presentation on theme: "Birthday of Quantum Physics on 14 th December, 1900 Max Karl Ernst Ludwig Planck 1858-1947 Planck introduces a new fundamental constant h to explain black-body."— Presentation transcript:

1 Birthday of Quantum Physics on 14 th December, 1900 Max Karl Ernst Ludwig Planck 1858-1947 Planck introduces a new fundamental constant h to explain black-body radiation

2 Blackbody Radiation T=1000 K T=1400 K T=1800 K ρ(υ) J/m -Hz 3 Energy density in the window υ and υ +d υ frequency υ hυ = kT ~ h : Planck’s constant = 6.63 x 10 J-s k =: Boltzmann’s const. = 1.38 x 10 J/K = R/N -34 -23

3 Classical concept Two distinct categories : 1.Material body (particle) Newton’s laws of motion 2. Electromagnetic field (wave) Maxwell’s equation Additionally Laws of thermodynamics Fundamental constants : 1. velocity of light c 2. Avogadro Number N 3. Boltzman constant k 4. Unit of charge e Position and velocity (momentum) are precisely measurable Spread over the space, amplitude gives energy/intensity, frequency is nothing but time periodicity of oscillator E = kT E = mc 2 Velocity << c : non-relativistic Velocity comparable to c : relativistic

4 Classical concepts never allow to think that 1. Wave may also behave like particle. (Planck’s hypothesis) 2. Particle may behave like wave. (de Broglie hypothesis) 3. Position and momentum of a particle cannot be measured accurately simultaneously. (Heisenberg uncertainty principle) 4. Energy of wave is related with frequency and quantised. These new concepts is basically quantum concepts

5 Rayleigh-Jeans law Classical theory T=1800 K T=1400 K T=1000 K T=1800 K frequency υ ρ(υ)

6 frequency υ T=1800 K υ dependence 2

7 Planck’s Formula Rayleigh-Jeans law

8 Planck’s postulate Any physical entity with one degree of freedom and whose ``co-ordinate” is oscillating sinusoidally with frequency can possess only total energies E as integral multiple of E = 0 2 4 Classical h = Planck’s constant

9 particle wave duality de Broglie postulate

10 Experiments 1. Photoelectric effect (1902) 2. Compton effect (1922) 3. Pair Production waves behaving as particles

11 1. Electron diffraction Davisson –Germer (USA) and Thompson (UK) (1927) 2. Electron microscope Experiments particles behaving as waves


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