1994
DOI: 10.1175/1520-0469(1994)051<1895:motvuc>2.0.co;2
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Modes of Tropical Variability under Convective Adjustment and the Madden–Julian Oscillation. Part II: Numerical Results

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Cited by 96 publications
(124 citation statements)
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“…While the pressure velocity is centered around the base point in each case (where the precipitation is maximum), the temperature anomaly is shifted eastward with longer relaxation time. This phase shift of the temperature anomalies is in accordance with the prediction of Emanuel (1993) (see also Emanuel et al 1994;Neelin and Yu 1994;Yu and Neelin 1994), which shows that an increased convective relaxation time acts as a damping for evaporation-wind feedback modes. At small convective relaxation time, the temperature is nearly in quadrature with the pressure velocity (and is actually slightly positively correlated with the upward motion); however at higher relaxation time this phase relationship is disrupted in such a way that the temperature is more anticorrelated with the upward motion.…”
Section: Varying Convective Relaxation Timesupporting
confidence: 90%
“…While the pressure velocity is centered around the base point in each case (where the precipitation is maximum), the temperature anomaly is shifted eastward with longer relaxation time. This phase shift of the temperature anomalies is in accordance with the prediction of Emanuel (1993) (see also Emanuel et al 1994;Neelin and Yu 1994;Yu and Neelin 1994), which shows that an increased convective relaxation time acts as a damping for evaporation-wind feedback modes. At small convective relaxation time, the temperature is nearly in quadrature with the pressure velocity (and is actually slightly positively correlated with the upward motion); however at higher relaxation time this phase relationship is disrupted in such a way that the temperature is more anticorrelated with the upward motion.…”
Section: Varying Convective Relaxation Timesupporting
confidence: 90%
“…This result is contrary to the wave-CISK mechanism (Hayashi, 1970), through which tropical transient waves coupled with moist convection become unstable, even in the absence of evaporation-wind feedback. It is, however, consistent with convective cancellation (Emanuel, 1987) based on the convective-neutrality hypothesis and EWF instability theory (Neelin and (c)1997, Meteorological Society of Japan Yu and Neelin, 1994) based on the BettsMiller parameterization (Betts and Miller, 1986). As schematically illustrated in Fig.…”
Section: Introductionsupporting
confidence: 85%
“…Based on the analytical solutions derived from the Betts-Miller moist convective adjustment scheme (Betts and Miller 1993), typical vertical structures of temperature, moisture, and winds for deep convection are used as leading basis functions for a Galerkin expansion (Neelin and Yu 1994;Yu and Neelin 1994). The resulting primitive equation model makes use of constraints on the flow by quasi-equilibrium thermodynamic closures and is referred to as QTCM1 (a quasi-equilibrium tropical circulation model with a single vertical structure of temperature and moisture for deep convection).…”
Section: B Modelmentioning
confidence: 99%
“…In (6), hv› p hi is roughly proportional to the rising motion associated with convection (e.g., Yu and Neelin 1997). Based on (6), the convergence of the columnintegrated MSE, 2hv› p hi 2 hv Á = (T 1 q)i, must be balanced by the net heat flux into the atmospheric column, F net (Chou et al 2001;Chou and Neelin 2003).…”
Section: The Wet Phase a The Moisture And Moist Static Energy Budgetsmentioning
confidence: 99%