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Homo and lumo
Homo and lumo




homo and lumo

What is the difference between a bonding orbital and an anti-bonding orbital? It is literally the bonding orbitals that are involved in the bonding of the molecule. On the other hand, LUMO stands for Lowest Unoccupied Molecular Orbital, and LUMO refers to anti-bonding orbitals. HOMO stands for Highest Occupied Molecular Orbital, and HOMO refers to a bonding orbital. Once we understand that electrons have properties as waves and that they enhance or cancel each ‘s properties, we can understand the concept of HOMO and LUMO. Difference Between Bonding and Anti-bonding Orbitals Rather, we can understand that electrons are a type of wave. The term “wave function” can be difficult for us to understand.

homo and lumo

On the other hand, when waves of opposite phase are combined, they cancel each other out, and no vibration occurs. When waves of the same phase are combined, the waves become larger because they overlap with each other. Electrons are a type of wave, and we use the wave function.Īs you can see from the waves in the ocean, the waves ripple up and down. In quantum mechanics, it is represented by a wave function. Chemical reactions involve HOMO and LUMO.In simple terms, the following is the frontier startup theory.

homo and lumo

In quantum mechanics, there is something called a frontier orbital theory. Quantum mechanics is the study of small matter, such as electrons, to understand it.

  • 4 There Are Different Types of Electron Orbitals in Covalent Bondsįrontier Orbital Theory of Quantum Mechanics with Wave Functions.
  • 3.1 Conjugate Structure Changes the Energy and Spectrum of the HOMO-LUMO Gap.
  • 2.1 π Bonds and π* Bonds When Making Double and Triple Bonds with p Bonds.
  • 2 HOMO and LUMO by σ and σ* Bonds in p Orbitals.
  • 1.3 The Reason Why Helium Doesn’t Become a Molecule Has to Do with Its Anti-Bonding Orbital.
  • 1.2 The Anti-Bonding Orbitals (LUMO) Have Nodes and High Energy.
  • 1.1 Difference Between Bonding and Anti-bonding Orbitals.
  • 1 Frontier Orbital Theory of Quantum Mechanics with Wave Functions.





  • Homo and lumo