This study integrates three key approaches: processing historical tide-gauge series to calibrate local subsidence, regionalization of the IPCC AR6 climate projections incorporating fingerprints, and spatial analysis of the effects on buildings, roads, and infrastructure in Metro Manila.
2.1. Study Area
Metro Manila (National Capital Region – NCR) is the political, economic, financial, and cultural hub of the Philippines. It comprises 16 highly urbanized cities and the municipality of Pateros (
Figure 1), covering roughly 636 km² [
20,
21]. Although its official boundaries understate the true metropolitan extent, which spills into Central Luzon (Region III) and CALABARZON (Region IV-A) to form the Greater Manila Area, the NCR is delimited approximately between 14°20'N and 14°47'N latitude and between 120°56'E and 121°07'E longitude.
Administratively, the NCR is divided into four geographic districts grouping its 17 local government units:
Capital District (1st District): City of Manila.
Eastern Manila District (2nd District): Quezon City, Mandaluyong, Marikina, Pasig, San Juan.
Northern Manila District (3rd District or CAMANAVA): Caloocan, Malabon, Navotas, Valenzuela.
Southern Manila District (4th District): Las Piñas, Makati, Muntinlupa, Parañaque, Pasay, Taguig, and Pateros.
The region borders Bulacan to the north and west, Rizal and Laguna to the east, and Cavite to the south.
The 2024 Population Census recorded 14.00 million residents, up from 13.48 million in 2020 [
21]. When accounting for daily commuters, floating population, and informal settlers, the effective figure likely ranges between 15 and 17 million. This yields average densities above 22,000 inhabitants/km², with peaks exceeding 50,000–60,000 inhabitants/km² in areas such as Tondo, central Manila, and parts of Quezon City [
21,
22].
Metro Manila occupies a low-lying (0–20 m a.s.l.) deltaic alluvial plain beside Manila Bay. Large areas are therefore vulnerable to fluvial, tidal, and storm-surge flooding. The climate follows PAGASA Type I: a distinct dry season from November to April and a long wet season from May to October, with annual rainfall of 2,000–2,500 mm. The region experiences 15–20 tropical cyclones per year, many producing significant storm surges and extreme sea levels [
23,
24].
The Pasig River links Laguna de Bay to Manila Bay and flows east to west across the metropolis. Its main tributary, the Marikina River, drains the eastern catchment and joins the Pasig in Pasig City. The entire Pasig-Marikina-Laguna de Bay basin (4,678 km²) drives most flooding in Metro Manila [
51]. Laguna de Bay (900 km² lake; 3,820 km² watershed) normally buffers Marikina floods. However, high Manila Bay levels can reverse flow and worsen lower Pasig inundation [
55]. Historical esteros, now heavily encroached and clogged by urbanization and waste, have lost their natural drainage capacity. They often amplify rather than mitigate flooding [
54].
Beyond hydrometeorological risks, the 100-km West Valley Fault (WVF) poses a major seismic threat. It runs from Bulacan to Cavite and crosses Marikina, Quezon City, Makati, and Las Piñas [
57]. Its southeastern segment shows accelerated aseismic creep, possibly linked to groundwater overexploitation, which may affect rupture timing [
56]. A M7.2 rupture on the metropolitan segment could produce intensity VIII shaking across much of the NCR [
53], with recent estimates projecting roughly 48,000 fatalities and
$48 billion in economic losses given current exposure [
61]. This combination of seismic, coastal, and flood hazards places Metro Manila among Southeast Asia’s most vulnerable metropolitan areas.
Coastal reclamation along Manila Bay has altered sediment dynamics and coastal morphology. PSInSAR data reveal subsidence rates of up to 6 cm/year in proposed reclamation zones and up to 9 cm/year in already developed coastal areas [
59]. In these zones, seismic liquefaction risk in loose fills combines with ongoing subsidence from groundwater extraction and exposure to storm surges. The result is a particularly complex multi-hazard setting [
52].
Socioeconomic patterns reinforce hazard exposure. Around 1.3 million people live in informal settlements, many concentrated in floodplains and coastal zones prone to repeated inundation [
60]. From 1985 to 2015, flood-prone informal settlements grew over 50% faster than safer ones, while 85% of the NCR is now built-up [
58]. These clusters are prominent along the Pasig and Marikina rivers, esteros, Tondo, and Navotas [
51]. Meanwhile, high-income enclaves such as Makati and Bonifacio Global City drive income gradients that push lower-income groups toward riskier peripheries [
50].
2.2. Ground Subsidence
The observed relative sea-level rise in Manila Bay is accelerated by anthropogenic ground subsidence. This process is largely driven by intensive and sustained groundwater extraction for domestic, industrial, and commercial use.
Subsidence rates range from 2 to 11 cm/year in broad coastal sectors [
25]. Subsidence was particularly high in the CAMANAVA zone, north of the bay, and along the margins of Bulacan, with maxima of up to 10–15 cm/year from 2014 to 2020. These values far exceed the global mean rate of eustatic sea-level rise of approximately 3.7 mm/year [
5,
26].
Consequently, the effective relative rise reached approximately 2.6 cm/year or more in parts of Metro Manila. This contrasts with the historical rate of approximately 1.3 mm/year observed in the early 20th century [
27,
28].
Subsidence was projected assuming a constant rate, following the standard protocol adopted in previous comparative studies [
5,
26]. This approach constitutes a conservative “no intervention” scenario and allows for systematic comparisons between cities. However, the actual subsidence trajectory to 2100 will depend, among other factors, on the groundwater management policies that are ultimately implemented in the future.
2.3. Subsidence Sensitivity Analysis
A constant subsidence rate is a practical and methodologically acceptable assumption for a scenario without policy changes; however, it overlooks the nonlinear nature of subsidence in Metro Manila (due to soil compaction and groundwater extraction) that has accelerated in recent years.
Eco et al. (2020) [
29], through radar interferometry (InSAR) for the period 2003–2011, reported rates of 20–42 mm/year in the CAMANAVA zone, values lower than the current maxima. Sulapas et al. (2024) [
17], with data from 2014–2020, document extreme rates of up to 109 mm/year in Bulacan and northern bay areas, revealing a significant acceleration in the last decade associated with urban intensification and aquifer overexploitation.
Notably, the marked spatial heterogeneity of subsidence in the region is evident. The calibrated rate of ~10.1 mm/year corresponds to the specific point of the tide gauge at the tide-gauge location in Manila Harbor and reflects the conditions of the consolidated subsoil at the port front. The InSAR measurements of Sulapas et al. (2024) [
17] reveal a well-documented north-south gradient: while the Port of Manila records conservative rates (~10 mm/year), the municipalities of the northern CAMANAVA zone (Malabon, Navotas, and Bulacan) present rates of 20–40 mm/year in their coastal sectors, with maxima of up to 109 mm/year in intensive extraction zones [
17,
18]. This difference in subsidence rates means that the projections based on the Port of Manila tide gauge represent conservative minimum estimates for the northern CAMANAVA area. In areas where subsidence is much higher (as shown by Sulapas et al., 2024), the actual relative sea-level rise may be substantially higher. In the future, using detailed subsidence maps (InSAR) at the municipal level will enable more precise, location-specific estimates.
Two recent studies provide specific data on reclaimed areas in northern Bulacan. Lomibao et al. (2024) [
30], through PS-InSAR over the reclaimed zone of the Manila Bay Freeport Zone (Bay City) between 2018 and 2021, recorded a mean vertical deformation velocity of −2.06 ± 2.84 mm/year, indicating general relative stability. However, localized subsidence was detected in zones with differential settlement and adjacent constructions, reaching up to −17.52 mm/year at certain points. The authors concluded that deformation in reclaimed lands will probably continue; therefore systematic monitoring is essential as reclamation expands in the bay.
Similarly, Narca and Mabaquiao (2026) [
31], applying PSI Sentinel-1 and spatial regression (OLS/GWR) in Hagonoy and Calumpit (Bulacan) for the period 2015–2021-Q1, reported subsidence rates of up to −124.5 mm/year in areas near intensive extraction points, with an average of −70.2 mm/year in a 500 m radius around pumping stations. This study confirms the statistical correlation between piezometric level, population density, and urban built volume as predictors of sinking, estimating that the annual extraction volume in Hagonoy (~9 × 10⁶ m³/year) could induce approximately 81 mm/year of subsidence.
Taken together, both studies highlight the need to account for the spatial heterogeneity of subsidence when evaluating coastal flood risk north of Manila Bay.
2.4. Data Sources
Local tide-gauge series (Manila Harbor)
The relative sea-level (RSL) records at the Port of Manila (
Figure 2) were obtained from the Permanent Service for Mean Sea Level (PSMSL), a global database of tide gauges with information from approximately 2,000 stations [
32,
33]. Tide gauges measure the position of the sea surface relative to the terrestrial anchor point of the tide gauge itself; therefore their records integrate both oceanic variations and vertical ground movements at the observation point [
34]. This is particularly relevant for actively subsiding sites like Manila, as it enables calibration of the non-climatic RSL component by differencing local and global absolute trends.
Global Mean Sea Level (GMSL) Series (1995–2014)
For the global climatic component, we used the NASA/JPL Global Mean Sea Level series from multi-mission satellite altimetry (
Figure 3). This series combines observations from the TOPEX/Poseidon, Jason-1, Jason-2, Jason-3, and Sentinel-6 missions, providing global coverage of ocean topography since 1993 [
9,
35]. The mean rate of GMSL rise from 1993 to 2018 was 3.3 mm/year.
For the interval 1995–2014, which constitutes the IPCC AR6 reference baseline, the series is normalized to a mean of 0 mm by definition, with interannual variability of ±15–20 mm. This reference is influenced by ENSO and other climate variability.
As the global absolute sea-level (ASL) reference, we adopted the NOAA/NASA satellite altimetry series (1992–present) rather than the Church and White reconstruction (CSIRO, 2011). This choice rests on three methodological criteria.
Temporal coherence. The satellite altimetry period (1992–present) matches the temporal coverage of the Manila Harbor tide-gauge record (1992–2022), allowing direct comparison of trends over the same window. Using the 20th-century global trend from Church and White (~1.7–1.9 mm/year) would imply a lower eustatic rate typical of an earlier era, systematically overestimating VLM relative to current conditions.
Nature of measurement. Satellite altimetry directly measures ocean surface topography with quasi-global coverage without relying on spatial interpolations. In contrast, the Church and White reconstruction infers GMSL through EOF analysis from a network of tide gauges historically biased toward the North Atlantic and with limited representation in the western Pacific during the 20th century, adding uncertainty to the global reference estimate.
Representativeness of the recent subsidence. Subsidence in Manila accelerated notably from the 1960s owing to intensified groundwater extraction. Calibrating the downscaling model with the global trend from 1992–2022 (3.07 mm/year, NOAA) ensures that the estimated VLM rate (10.1 mm/year) reflects current conditions. Using a historical average would dilute the impact of recent decades of accelerated subsidence.
In summary, satellite altimetry provides a temporally coherent and methodologically robust reference for calibrating the model in this study [
9,
34].
2.5. Sea Level Fingerprints
Regional sea-level changes are not uniform in response to global mean rise. The spatial patterns of these variations are known as sea-level fingerprints. These patterns arise from mass redistribution due to continental ice melting, which perturbs Earth’s gravitational field and causes geoid and crustal elastic deformations [
36,
37]. These effects, combined with Earth’s rotational response and ocean dynamics, generate regional deviations that can amplify or attenuate the eustatic rise by ±20–30% relative to the global mean [
19].
The Philippine archipelago lies in the far field of Antarctic and Greenland ice-loss sources, which theoretically favors amplification of relative sea level in the western Pacific [
13,
38]. To quantify this effect, we applied a regional amplification factor Fr derived from the regionalized projections of Slangen et al. (2014) [
19] and aligned with AR6 ocean dynamic anomaly patterns: RSLclim(t) = GMSL(t) × (1 + Fr), where RSLclim is the climatic component of RSL, GMSL is global mean rise (AR6), and Fr is the dimensionless regional fingerprint factor.
For the western tropical Pacific (5–15°N, 115–130°E), Slangen et al. (2014) [
19] reported positive anomalies of 10–30% for Antarctic ice contributions, which dominate longer-term horizons. We adopted a conservative range of Fr = 0.10–0.20 for the climatic component, applied multiplicatively to the AR6 GMSL projections. This range incorporates:
Since gravitational fingerprint magnitude depends on ice mass lost (which increases with radiative forcing), the Fr range (0.10–0.20) is applied differentially across SSP scenarios: SSP1-2.6: 0.10–0.15; SSP2-4.5: 0.12–0.17; SSP5-8.5: 0.15–0.20. This reflects the proportionally larger Antarctic contribution to GMSL under high-emission scenarios, which intensifies far-field effects in the western Pacific [
19,
38].
The subranges were derived from Slangen et al. (2014)’s [
19] decomposition by ice source. The Antarctic contribution (which produces the strongest far-field amplification) accounts for ~15–25% of GMSL under SSP1-2.6 but ~30–45% under SSP5-8.5, justifying higher Fr values in high-emission scenarios.
Applying this factor substantially increases the projections. For 2100 under SSP5-8.5, the climatic component rises from 0.63–1.01 m (GMSL) to 0.69–1.21 m (local RSLclim), adding 0.06–0.20 m of additional elevation. For 2150, amplification becomes more pronounced in high-emission scenarios, where Antarctic contributions grow in relative importance. This amplification, combined with persistent local subsidence, emphasizes the importance of accounting for regional geophysical heterogeneities in assessing Philippine coastal risks.
2.6. Formulation of the Integrated RSL Model
We calculate the local relative sea level (RSL) at the Port of Manila as the sum of three components: RSL(t) = GMSL_AR6(t) × (1 + Fr) + VLM(t), where
GMSL_AR6(t) is the global mean sea-level rise projected by AR6 (m, relative to 1995–2014 baseline),
Fr is the regional amplification factor from gravitational fingerprints and ocean dynamics (dimensionless, 0.10–0.20),
VLM(t) is accumulated vertical land motion (m; negative = subsidence).
The regionalized climatic component is RSL_clim(t) = GMSL_AR6(t) × (1 + Fr), and the total RSL includes the non-climatic contribution: RSL_total(t) = RSL_clim(t) + VLM(t).
Uncertainty propagation is treated in a simplified analytical manner. The three main sources are: (i) uncertainty in AR6 GMSL projections, represented by the likely range (17–83 percentiles) for each SSP; (ii) uncertainty in the fingerprint factor Fr, defined by the range 0.10–0.20 from Slangen et al. (2014) [
19]; (iii) uncertainty in the VLM rate, explored through three sensitivity scenarios (S1: 10.1 mm/year constant; S2: 5.03 mm/year, 50% reduction; S3: 15.06 mm/year, 50% increase).
Given that the sources of uncertainty are largely independent, the total RSL range is obtained by combining the extremes of each component. Specifically: RSL_min = GMSL_min × (1 + Fr_min) + VLM_S2, RSL_max = GMSL_max × (1 + Fr_max) + VLM_S3. This yields a deterministic envelope bounding plausible outcomes.
We converted RSL projections to permanent flood surfaces using a hydraulic connectivity flood model (ocean_flood = 1) on a ~30 m DEM (integer values in meters). The flood threshold is the median of the projected RSL range for each horizon. We evaluated DEM vertical uncertainty (±0.5 m) via envelope analysis (±0.5 m around the mean threshold), generating three spatial scenarios (conservative, medium, and optimistic) for each horizon. Intersections were computed in UTM zone 51N (EPSG:32651) to minimize areal distortion.