- InChI
- InChI=1S/C10H8F2N4O/c11-7-2-1-3-8(12)6(7)4-16-5-9(10(13)17)14-15-16/h1-3,5H,4H2,(H2,13,17)
- InChI Key
- POGQSBRIGCQNEG-UHFFFAOYSA-N
- Formula
- C10H8F2N4O
- SMILES
- N=C(O)c1cn(Cc2c(F)cccc2F)nn1
- Molecular Weight1
- 238.19
- CAS
- 106308-44-5
- Other Names
-
- CGP 33101
- E 2080
- Inovelon
- RUF 331
- Rufinamide
- Tox21 112267
- ω : Acentric Factor.
- ΔfG° : Standard Gibbs free energy of formation (kJ/mol).
- ΔfH°gas : Enthalpy of formation at standard conditions (kJ/mol).
- ΔvapH° : Enthalpy of vaporization at standard conditions (kJ/mol).
- IE : Ionization energy (eV).
- log10WS : Log10 of Water solubility in mol/l.
- logPoct/wat : Octanol/Water partition coefficient.
- McVol : McGowan's characteristic volume (ml/mol).
- Pc : Critical Pressure (kPa).
- Inp : Non-polar retention indices.
- Tboil : Normal Boiling Point Temperature (K).
- Tc : Critical Temperature (K).
- Tfus : Normal melting (fusion) point (K).
- Vc : Critical Volume (m3/kmol).
- 1: Molecular weight from the IUPAC atomic weights tables.
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Physical Properties
| Property | Value | Unit | Source |
|---|---|---|---|
| ω | 0.8680 | Relay (1.0) Calculated Property | |
| ΔfG° | 1.89 | kJ/mol | Relay (1.0-beta) Calculated Property |
| ΔfH°gas | -206.01 | kJ/mol | Relay (1.0) Calculated Property |
| ΔvapH° | 113.07 | kJ/mol | Relay (1.0) Calculated Property |
| IE | 9.00 | eV | Relay (1.0) Calculated Property |
| log10WS | -2.88 | Relay (1.0) Calculated Property | |
| logPoct/wat | 1.488 | Crippen Calculated Property | |
| McVol | 153.570 | ml/mol | McGowan Calculated Property |
| Pc | 4422.99 | kPa | Relay (1.0-beta) Calculated Property |
| Inp | 2077.40 | NIST | |
| Tboil | 632.49 | K | Relay (1.0) Calculated Property |
| Tc | 918.13 | K | Relay (1.0) Calculated Property |
| Tfus | 480.30 | K | Relay (1.0) Calculated Property |
| Vc | 0.571 | m3/kmol | Relay (1.0) Calculated Property |
Similar Compounds
![Silane, [(6a,7,10,10a-tetrahydro-6,6,9-trimethyl-3-pentyl-6H-dibenzo[b,d]pyran-1,7-diyl)bis(oxy)]bis[trimethyl-, [6aR-(6a«alpha»,7«alpha»,10a«beta»)]-.](data:image/png;base64,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)
Find more compounds similar to 1-(2,6-Difluorobenzyl)-1H-1,2,3-triazole-4-carboxamide.
Sources
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- Cheméo Relay (1.0, beta) Beta: served but experimental, data-limited and below our cross-validation release bar; the Joback value is recommended where available.
- Crippen Method
- Crippen Method
- McGowan Method
- NIST Webbook
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